tag:blogger.com,1999:blog-64194612024-03-07T06:55:22.516+01:00Le blog de LoranJ'essaie ici de faire une synthése... Et c'est pas toujours facile...
Je souhaite bon courage au lecteur ;o)Unknownnoreply@blogger.comBlogger203125tag:blogger.com,1999:blog-6419461.post-43521587620502188252017-03-27T16:28:00.001+02:002017-03-27T16:28:10.283+02:00Caligula Juncker<div dir="ltr" style="text-align: left;" trbidi="on">
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjfPfiZz4NfRFeD_3agBsNDxN4Gj775SGsrKZO_o__F6jrENEYQGs3VH1FdDnpwD6E3LiwpK7MOOMphyphenhypheniamSbtVQWB9v6VJYjwgXmIvXG0hvhGkoDMDnIzwj6rhc6wdMZd6ybNgig/s1600/juncker.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjfPfiZz4NfRFeD_3agBsNDxN4Gj775SGsrKZO_o__F6jrENEYQGs3VH1FdDnpwD6E3LiwpK7MOOMphyphenhypheniamSbtVQWB9v6VJYjwgXmIvXG0hvhGkoDMDnIzwj6rhc6wdMZd6ybNgig/s320/juncker.JPG" width="266" /></a></div>
Le président de la commission Européenne, Jean-Claude Juncker, peut-être un peu aviné (je ne jette pas la pierre), a déclaré:<br />
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I have met two big destroyers: Gorbatchev and Cameron.</blockquote>
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Aussitôt déclamé, aussitôt titré par le journaliste. Accompagné d'un joli dessin le représentant, pensif.<br />
Tout est violent dans ce titre. La comparaison implicite de L'UE et de L'URSS. Ce faisant, la tête de l'UE donnerait chair au slogan jusqu'ici outrancier des souverainistes: "UERSS".<br />
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Associer ensuite, Gorbatchev a un destructeur, là ou il est en général perçu, au moins en Occident, comme un homme juste et raisonnable.<br />
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Et enfin, last but not least, la désagrégation de l'UE est elle maintenant aussi inévitable que celle du bloc soviétique ?<br />
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OH Wait ... Et si... il voulait en fait comparer la GB à l'URSS? Ce serait en fait, le FT, très euro-sceptique, qui serait TRES malhonnête?<br />
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Vérification faite... L'éthique journalistique anglo-saxonne n'est pas exemplaire...<br />
Jean-Claude parlait bien de la désintégration de la Grande Bretagne, et compare bien celle-ci à l'URSS....<br />
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Le vin ne devait pas être mauvais. <br />
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Unknownnoreply@blogger.com1tag:blogger.com,1999:blog-6419461.post-55006111939420563762016-12-15T10:37:00.001+01:002017-01-13T17:49:00.538+01:00Chacun cherche son canari (Episode 1)<div dir="ltr" style="text-align: left;" trbidi="on">
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La mère de toutes les batailles (prospectives)</h2>
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Ce matin, dans mon browser, un nouveau télescopage entre progressistes et décroissants a émergé.</div>
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Deux discours puissants et récurrents se regardent en chien de faïence depuis 40 ans.</div>
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A travers tous leurs avatars, on les croise un peu tous les jours, réchauffement climatique VS homme dans l'espace, Extinction massive des espèces VS taux de grande pauvreté mondiale historiquement très bas, Pollution atmosphérique VS progrès de la médecine ...</div>
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Mais là, ce matin la rencontre a été plus brutale que d'habitude.</div>
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<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjCVxz_k9q9KoyKR8XEGJpCv1H7cjgoLX1842sEhU2G5hwAaDzyC5NmVv_g1_MJc-XlmPDdpyrhxq7ushBQIh-kcZ7J6c3JhyphenhyphenRLSrTjus7fUnxu6TDQnzA2NKlpOYYJq7IFohN2EQ/s1600/browser.PNG" imageanchor="1" style="margin-left: auto; margin-right: auto;"><img border="0" height="304" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjCVxz_k9q9KoyKR8XEGJpCv1H7cjgoLX1842sEhU2G5hwAaDzyC5NmVv_g1_MJc-XlmPDdpyrhxq7ushBQIh-kcZ7J6c3JhyphenhyphenRLSrTjus7fUnxu6TDQnzA2NKlpOYYJq7IFohN2EQ/s640/browser.PNG" width="640" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"> "Revue de web" du 1er Décembre 2016 : Le choc des titans</td></tr>
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<a href="http://adrastia.org/introduction-meadows-the-limits-to-growth/">A ma gauche</a> on trouve un article, tout frais, de vulgarisation des travaux de Meadow et du fameux club de Rome. </div>
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A ma droite on trouve<a href="http://www.silicon.fr/europe-deep-tech-paris-atomico-164013.html"> les progrès dans l'IA</a> qui portent la croissance.</div>
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Le club de Rome, si inquiétant, si caricaturé, si déformé, et malheureusement, finalement si pertinent.</div>
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L'IA, le Graal, l'émergence d'une nouvelle forme de vie, plus intelligente, plus raisonnable, ne reposant plus sur la molécule de carbone, mais "Siliconée", qui permet, en plus de créer des emplois! </div>
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La confrontation est paroxystique. </div>
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C'est une confrontation parce-que les deux visions sont incompatibles. C'est soit l'un, soit l'autre. <br />
- Soit la modélisation de Meadow qui modélise un point de rupture, au delà duquel, l'industrie décroit très fortement<br />
- Soit le progrès technologique, pour tous, sans freins et sans fin, (l'IA, c'est comme le chocolat, pas d'industrie pas d'IA).</div>
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C'est paroxystique, parce que la modélisation de Meadow et l'IA sont les aboutissements des deux visions antinomiques. </div>
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La mère de toutes les batailles prospectives, donc.</div>
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Rien de nouveau </h2>
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Ce n'est pas nouveau, "la croissance infinie dans un monde fini est impossible" soutiennent les rejetons clubistes de toutes obédiences (bobos écolos, post cocos, végans, peakistes, écologistes, deep écologistes, ...), quand les autres, portés par le mouvement fort de la croissance depuis des décennies (siècles), les accusent de <a href="https://fr.wikipedia.org/wiki/Malthusianisme">Malthusianisme</a>.</div>
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Même si ce n'est pas la direction choisie par les politiques ni par la masse des consommateurs / électeurs, la raison scientifique semble pencher, de prime abord, sans ambiguïté du côté des premiers, ("pas d'infini dans du fini!").</div>
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"Semble" car les seconds peuvent aligner, malgré la force du slogan décroissant, des arguments forts. </div>
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Malthus, d'abord, s'était trompé. C'est indéniable. Et après tout, la créativité dans la contrainte peut peut-être sortir l'homo sapiens sapiens de situations délicates de nouveau!</div>
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Ensuite la problématique de "finitude", s'exprime souvent à travers la notion bien connue de "Peak oil". Les optimistes, ici, alignent de nombreux arguments:</div>
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- La terre n'est pas un monde fini. Un flux continuel d'énergie, venu du soleil, l'alimente. C'est d'ailleurs ce flux, grâce à la photosynthèse, qui a permis la création des stocks d'énergie (Bois, Pétrole, Charbon et Gaz) que nous exploitons aujourd'hui.</div>
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- Des sources d'énergie énormes existent sans doute sur Terre et sont inexploitées. Finie d'accord, mais dans très longtemps ! Ainsi, dans la lignée des découvertes sur la fission atomique et la fusion (qui n'est pas encore exploitée, et heureusement!, <a href="https://fr.wikipedia.org/wiki/ITER">mais ca ne durera peut-être pas</a>), peuvent probablement s'ajouter des éléments énergétiques de la matière. 1 M3 de terre contient sans doute une quantité d'énergie colossale, sous forme de liaisons atomiques, que nous sommes incapables d'exploiter aujourd'hui.</div>
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- Les économies d'énergie. L'espoir repose sur le fait que les progrès techniques permettront, de réduire la quantité d'énergie nécessaire pour réaliser la même chose. Si on pense isolation thermique résidentielle c'est très pertinent. Et des disruptions, comme l'Internet des objets (IoT) ou le réseau de distribution d'électricité « intelligent. » (Linky...) peuvent apparaitre et transformer radicalement notre consommation d'énergie. </div>
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Un chiffre utile pour appréhender l'ensemble est le PIB/unité d'énergie. D'après la banque mondiale, <a href="http://donnees.banquemondiale.org/indicateur/EG.GDP.PUSE.KO.PP.KD">ce chiffre progresse</a>. Mais si on regarde ce chiffre sur la dernière période (15 ans) <a href="https://www.manicore.com/documentation/energie.html">c'est moins évident</a>. </div>
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S'ajoute de toute façon l'<a href="http://quelfutur.org/Effet-rebond">effet rebond</a> qui enterre systématiquement les réductions. L'effet rebond est un mécanisme </div>
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- Les énergies renouvelables (qui, à l'exception de la géothermie profonde, sont toutes liées au flux solaires sus évoqués), sur lesquelles les "croissantistes" fondent de très nombreux espoirs. Éoliennes, panneaux solaires, énergies maritimes (vagues, marées, courants) représentent des sources d'énergie substantielles. Et il est vrai que le flux solaire inondant le seul Sahara, est consistant, en ordre de grandeur avec nos besoins énergétiques actuels. Un bémol évident, même si des solutions sont envisagées, l'intermittence reste un problème majeur.</div>
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<a href="https://fr.wikipedia.org/wiki/Projet_Desertec">Des projets</a> portés par des industriels existent d'ailleurs pour exploiter le filon.</div>
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Reste à exploiter ce potentiel d'énergie renouvelable.... Et de manière massive, pour compenser le déclin pétrolier et même augmenter les volumes. Car il ne suffit pas de rester constant!</div>
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Puisque la ratio PIB / unité d'énergie n'augmente pas, la croissance nécessite une augmentation de la quantité d'énergie disponible ( Si l'on prends la tendance longue de progression du ratio de 1% / an. En admettant que cette progression continue, ce qui semble faux, à énergie constante on aurait donc une croissance max de 1%/An.), et surtout si l'on tient compte de l'augmentation de la population.</div>
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Cela est d'ailleurs illustré par cette corrélation utilisée par <a href="http://adrastia.org/wp-content/uploads/2016/11/Les-probl%C3%A8mes-%C3%A9nerg%C3%A9tiques-sous-jacents-%C3%A0-l%C3%A9lection-de-Trump.pdf">Gail Tverberg (nous y reviendrons plus tard) </a></div>
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<img alt="" height="280" 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mx/dFvWQiVtBJOHgD/2u6mqBsDgxvRA0En35onxHx4o1F/gJrbGJ90E22ElsUd18tpu9lxcl7Gd9aoq/5zrMHcgWzuIzO8Rwxs5ADocf6yLavnu/4zEV25J+VtopCkAAPTxM24AgFykKQBAWUGaAgDIRZoCAJQVpCkAgFykKQBAWUGaAgDIRZoCAJQVpCkAgFykKQBAWUGaAgDIRZoCAJQVpCkAgFykKQBA2eD5IjhedgkAsIo0BQAIZRbfCAwAgAbSFAAglJGmAAD2IU0BAAAAgBmkKQAAAAAwgzQFAAAAAGaQpgAAAADADNIUAAAAAJhBmgIAAAAAM0hTAAAAAGAGaQoAAAAAzCBNAQAAAIAZpCkAAAAAMIM0BQAAAABmkKYAAAAAwIxQTFM7FtYOm1A7bEL4Do0PHQoPm1A7bELtsBkLY31Ws7JHaF8ACCh0j+KSFw6dUDtsQu2h6+PUPxS3dIazJ9T+GHyLdg5AjlBKU1fOalf+qY/g3T9p8vRW2hEHRVS4uso+qa34vgAQUKR0j2XAlUtF+hvK45NhC38XXUZwnWWCC+0cgDShkKZ+/2iC+7lK9/Rz9RRl7rqU5xI/OmR1HezmeTq361Kc8X0BIKBY7R5Dncf20R+Oe/eKA5Ym6y4m+M4yQYZ2DkCaspmmLFyU8owlwRIVlEYANpyeSVNAwNmx0MhgkWv22gynqauP+Qn2vcF6lgkutHMA0oRCmnLlOpoX+92U+EMXnk+vBV8X7NuTtPC+AGCjuKUzDF56N9E9lkmx6wcInQu8zh2qHw7+s0wwoZ0DkKPMpimzJYfQie3KFVO7TiSkKSAAOAfoPMhkA9E0VepKWFK5NxV6ZxkAKAtIU7AL+wIIAM4L8KQpGxhOU5dvhtAfAkAoIU3BLuwLwO+u3IImTdnAYJqy+3EAAIBfkKZgF/YF4G+8UcdOhtLUlQ+LTOgHAAgipCnYhX0B+JXrlAakKRsYSFNXYi0TnQNAyCFNwS7sC8BvXAf6pCmbiKYpohQAhLIynKaMP3eh/DIl4ydIWeUYoTTxbiDOkO6HerpRmkTexO8cFN4wY2KqrsuV8R4HK2wlo9tHqYalq+kc/BlYa1vX1+t4Ua2YdzUMP1UVCHVwOKwcCMr7QvGfRp9jvHsM/DZvglJf7VI3kTRV+hmxHl7C2cH+bWi1kso1dH+Rl25pntcLvPaOR1UVd5DBdu6PczeAIFAG05TnGUWgG1V5XaPh/lRWOUYoxwNfnA+MpSn/1dO7tir/RK7uqw6CDZXjXhnXz2s3IbH8o72ph66PUx2N+Xh9NQt3GxvpVENkyBgIdXA4JBwI1tKUie4xGNq8YforFb5D9N5U3NIZvjnL2L8NrVZSpYYqxaoVpX+MOEv2LNblGDTazv1x7gYQPMpQmlIbZOh0o+4dt0eZ7ucGzXOSrHIM0HvXu8e1PdkvORFOU36up3b5Hs1Gq7V4nOPdT65C5SiPEi6POcRGyTqNx7UQjzp450lDh4bk9RUJFc49JRQ/1EfzgVCHy6QfCAZ+NyWlewzMNm+Y500Pj/JVgpaVfsni2cE329BKJU0eZQq10lqQ8t0qtx1kpp374dwNIMiQpoS7Ud0HOTQ+I6scA9xO+RphxnWLyZ1sSixN+buebidglRGn+0laYFCoNnJ1u8CpUI7qmENrK3mmIIHHt9Q3tftIUaMoO9d3gHqo8FjZAUNdD2r3oYzmQD+w6uBw2HMg2JymgqLNG+V+sKvuCO+Bu+lO2/rZwQfb0GIlVWoY/tEMz6W7fdIznLjVWbnCOseR4Xbuh3M3gOBThtKUK40r9FcJd5GupSksVFY5hoicAy5zHe7IvLQmtC/8XE+3oZ5gg1FYukgkU1ii1id1frBhqHoKZWptQP2P2bC+CqMclfagsGWsXMUIkDrYciCYnNPPcPcYwG3eINEOweGQdM9c9tnBlm0otZLeR5nnJ68sTu3vetUQPUD027lfzt0AghBpSnW4YGJCC8U+V1Y5hpi9gO3rNOXfegpc6SylNcwyUo77YEL9wwavvgsNWF3K1B7+lm5q5Y/Zsb6mn6jUbDbGErgf62DPgWBjmgqWNm+IYD2VP2+qx5Z+drC535BQSfejzMCOE6+GYLbRbed+OXcDCEakKasXpRwOh9aoRVY5BrmsoKHff8ucRllkX/izngYurntU1X11DJZjYgRjcCYAoTJ1WqPGVFf2rK+Bi7uuScbAYNFYmvJxHew5EGxLU8HT5o0wHs8M3vz0ZMPZQf42lF1Js7dxjFxNEzs8ddq5n87dAIIRaUr5lGNgXiyvf67LlVWOcZdHBiI/MfJjmvJjPY1fV75yvtT4qb3YiEpkxGN0fnmhjeP96wWdoYbCqMWm9S3jacqeA8GuNBVMbV6ciWhk7Y6EHWcH6dtQeiXNpikjx7KMNOW/czeA4EOaUjy1i8z5q/rPpUBZ5djLr2nKXIES6mnoUSW55Yg8UGTTyFJtInjxHWTT+pb5NGWA39NUcLV5QWY6BEtpypazg+xtKL+SQXJvKjjO3QACBGlKP01ZSAKyypFO7VQRaGnKvnq6lWzh5GemHJFL+/aNLLWvueoty671DYQkEwh1UGHuQLApTQVfmxdgqkOQl6ZknR1sTVNSKml6wgbxVZMxDAjYczeAQESaUjxxGpnZSYusciwTfCWo39OU7+ppyy4WHYRpzgLsZPfIUudtxapDQ7vWNxCSTCDUQaF88weCTWkqWNu8JlMdgqU0ZcvZQfY2lF9J89Pf+XROv4A5dwMIBqSpkE5TYi9G9P+Tfn6oZ1lPU4r19/ynkBNIU3bWQfKBQJoSR5oK+DQl9LyogXtKpCkAspCmpD3KokRWOVYXrT3g8Gua8lc9y+6Tfsq830aqXD2e9LOpDnYcCDzpJ87PT/rJOjvY+qSflEpafTWTxjuj3S9G6BYu/qQfv4MCoI00JTALhfkpCmSVY225eqd5/6Upf9azbM5CYaxuSgcIs1DYUAebDgRmoTDA4NziDodD6iwUks4O9s5CIaOSll90q3k7XfhgdxhJUz48dwMISqQpaVMA6y7IZy/1M7pQf6Up/9bTf7tY6KqnHSPL3z8SHWdovJnKpvUty2nKtgMhcGZI91ubF2emQ5A4Q7qks4O9M6TLqKSMJ/2cVVWKVUZqaGCGdF7IC0ATaUrW6ylLv+U+YJJVjgGGJyPyU5rydz3N7RpH8sKh6i9oFilH7PPyR5alAUDoOqv6fMT2rG8ZTlP2HQgB8/Zef7V5Q0x0CNbSlB1nB/nbUHYlLc+QLuc1Aw7ddu6HczeAYEWaErpQKjYAVX7/pqxyhLmO3oxO7+bLNOX/emrcgdH5ivuHDT0jJPLIk8OWkeXVsbXBV8R6Dg7sWN8ynKbsOxBsS1NB0+YNMf5TGYtpyoazg233tKVV0lyauvotebeJbHii1eK5G0CwIk2pd3zuv8vX6/fVu1FZ5Ygycqnbc+6BQL03ZVc9jc1OdmWNvMbEbtXTHLULX+80OCoSGjcLNXvvAr2HEf5dX9vSlJ/qYOOBYO6db8a7x8Bt88YYuh3hsS/MjfJlnx1s2YZSK2kuTbm/0UHOzR+D92B9cO4GEKxCLE2JXlwUvbAqOEfQlT5XtShZ5YgRe+Bb+X2g8qaC1d8XAVFP9/Ol+pbXec5EbF0MzLpr8DfxYiWLj/+utlgrv6awZX0N/J7B4LM6/qqDfQeC/lznSlFQcDsER5s3yH0WFqEH6oSagQapZwe7tqG8SpqZ7cOrAh7/zJ0xhWri23M3gCAVUmnKazoytfGTx69XxS+sen9Y+OkpWeUI8Rh4afzOZ0L4Ds05Z80S2xf+r6f3grxL1njmzZXHKnvsR4//a/AFXDor67m11Qd2IqNAM4Npa+vr1VrUt7PXTO4CAVhovOvXOth2IKheLLiyRL1XioVAmzfK4xhxXyn33xOKXovRI+vsYOs2lFJJC08ZeE83qvVP/8E84Xbu03M3gKAUCmlKYYDo9S98h1BfLDSRt4Ev2lSOnGW5dv0q29BwYhHcF36vp4maG/4dheo/9dO25vVX7zUVaNJey7qyiPAd+qus3xp9t77i7UT/k26jxkCog7HCHQ4jB4JmI7m6a8x3j4Hf5k3Qq9XlTaG27mYm1LZwdvDdNjRbSYM11CLU3lT3hdl27stzN4DgQ5oy0CEqlmCiD5VVjgAjc8gqnKV8kKb8U081SrvGROEqb0TRHWP5YlTkrJv2MNroKvtgfUM+TalvSQkHgld9vHaN5e4xkNu8SUrL0pjf0shaG1uo0dt6tm9Dw5W0IU05jzWRM45r3Sy2cx+euwEEk1BIUwAAILSVhhkTyY3MA8A+pCkAABDQSm9DCeci91uyvIEXgG1IUwAAIHBdfcTO4FOUgnMIAYAVpCkAABCwrv4qz/ADe1d/20aaAmAX0hQAAAhUeq+/E/ouT/oBsA1pCgAABCqXiSUMvtOJl0EB8AXSFAAACFhu8+8LP+zn8i1uTAGwE2kKAAAEMK9Xe2lkKs+XUFl4/RcAiCBNAQCAQCf4rl7x1xADgBSkKQAAECzcHvxT+MfNKAC+RZoCAAAAADNIUwAAAABgBmkKAAAAAMwgTQEAAACAGaQpAAAAADCDNAUAAAAAZpCmAAAAAMCMgE5TMd8v2tKnd+k/u/9+8chhc3+/eOSwL/8e8/0ic393OBy+/PuB8eNM//3A+HE++7trkzD690Broj5uiqabqMO3TdFKE/VlU7TSRH3cFNX+ThOliQZIE+WE7vumGAhNVKQp0kQN/T2Qm2jgCOg0BQAAAAABizQFAAAAAGaQpgAAAADADNIUAAAAAJhBmgIAAAAAM0hTAAAAAGAGaQoAAAAAzCBNAQAAAIAZpCkAAAAAMIM0BQAAAABmkKYAAAAAwAzSFAAAAACYQZoCAAAAADNIUwAAAABgBmkKAAAAAMwgTQEAAACAGaQpAAAAADCDNAUAAAAAZpCmAAAAAMAM0hQAAAAAmEGaAgAAAAAzSFMAAAAAYAZpCgAAAADMIE0BAAAAgBmkKQAAAAAwgzQFAAAAAGaQpgAAAADADNIUAAAAAJhBmgIAAAAAM0hTAAAAAGAGaQoAAAAAzCBNAQAAAIAZpCkAAAAAMIM0BQAAAABmkKYAAAAAwAzSlCVZWVmxsbGRAAAAQIg6fPhwfHy8v8fdAYo0ZUl0dPS6deu+AQAAAELUt99+u3nz5vz8fH8PvQMRacqSffv2fffdd59++ukvAAAAQMhZtGjRp59+unTp0uzsbH8PvQMRacqSyMjI7777bsGCBdkAAABAyDl48OB33323ZMmSbNKUEtKUJZGRkQsXLly4cKG/KwIAAADId/z48cWLF5Om1JCmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEAACCEkaa0kaYsIU0BAAAghJGmtJGmLCFNAQAAIISRprSRpiwhTQEINDFzu5S7YlhE4JQFIEBxoEMbaUobacqSEE9TEcPK6VDrdV2+2WVujMf/dO22lVOrHAQAACAASURBVHh/w0K9DZ8XgvGkcrXOlredmqvb1LZFQBLZzUHSvqcJAXZQP+BL/4/uqcwH5xAEN9KUNtKUJWU+Tan1vpbSlOU+3b3ehiKRha/6EWkKV5XuKnl7qrSBWSmSJgTYQa3/dzvTap/MbOg0EGJIU9pIU5aQplS6aglpykLH7llv0XK8Khb0aerKlrC+IgyFg4T41WhfF0sTQkCQ1ysGCLX+X/jaoE2dRsALuZZgK9KUNtKUJaQplb5aTpoyO+xSqLdAd2nuWwFB5Wxq6YlHDwyFg8OVpiC/6VoumSaEACCzVwwQQvemNI46+zqNgBaCLcFWpCltpClLyk6aUupsPFKRa2ctmqb0o5aZXk4xBeqM4BS/EyxdLGkKTpd3k00N11m69VvGNCH4TQiOoTWe9NY8E7t/JkQ2hrgQbAm2Ik1pI01ZUrbTlMPhHn5cemvzacqzUDPdnNo9NdWi1O6WBUsXy5N+CHw0IfhKxFyNJhZyz3dp/2425FZXHjaNEaQpbaQpS0hTKlPgWUtTVufVc633XLegpFiYW/gaFiGy1gGGWSgQ+GhC8ImYuV3KVhPT7P/L6GN8kI40pY00ZQlpSuVDFtOU2JJF6+2WllSnkFX6eLCcgEhTCHw0Idjvcl9YppqYVv9/+f8Fy6kMgYs0pY00ZQlpyvZ7U2bOil719o5M3p8sXRRpSglDYVhEE4LNyuhLk/R+N1WmNgbsQprSRpqyhDTlGkdk/W5K5bdY1uqtk5uUPyn4ig7FTaD1+csfMzXjhvdvvIZF6M+Qq7uh9eovZyis9AM13bU2v52vFO1egtYvtTUqpDnDpcCuM7K1FdbB+MUNy3vLYJ31aDUhqQvSKdnWJmfq0FY6pvXXLOCOC6nFXmagYWjPFXv1a4JdmX+6d11G+n9HxDCR40i805C1jga6KVM9oc60wVeWJtgSJHeqQYs0pY00ZUnZTlMepxspc/qJzulqot5uRXeZG+H+n4p1Vzk36E3xrlJt1757rtrQXGuVBWasF01TWqug8+MycztF8Pxm5Dv629l1nKG8kgYmLBF5X4CJBqP8Fc8xhMDQTqN+ZnaZ8TrrUWlC8hckULDaRvH9oW0ipAfqcSG1WKMNQ+/wFE9T/uredRnu/y0VqTWhhYV1NNpNGewJhV6/Ip6mJHeqwY00pY00ZUnZSVP6pL9vSsZrQt0LUVuw6isPBTKkgdqLbk7DQwuBVdF6q6NeKZpFCdFfc+9Cbd/OXYYNE7uWbaxY7xqZ2NruYwiVfe/yPf3WYXCvmamzeJnKd7GlLUikXL80Oa+v6u0384sKuONCdrGq74LQ/bxmV+an7l2Xqf7fapHy+kDTSzTUE4q+yVIsTUnvVIMdaUobacoS0pRLT6fyTXNpStY1PM9uXWGVND6iNzBWX2uRZbv+/xi1O2UCJas/GambplSroLHmhneN5oM/l/+n8l+lbGfVdVSoj/Kzn7pbQOPNaw5TW9t1DDFsmPtHvLeYeuMx/a4BM3UWLlMxTUlckN+bnOihrTZ3aenfDTRtw5WUf1zYU6yRhiH0uyn1A9lf3bsuk/2/FlOdhqV1NNdNifeEatuhtASNcKgzSpHTqQY70pQ20pQlpCmVnlPGvSmVoo3V27uz032WUP3bIqctsVOR9u0Iz/+tu1yjv5uKGKb/IEeM8P/S5tqI1DfaMLXTlaXtrLOZtcdjxorVKNjE1vY49BRuaShPpaK9QgbO/GbqLFKm13ftXZDvm5yhQ1t78O++l2VW0ofHhaViDTcMS2nKX927LtP9vwZznYaVdTTZTQn3hFob4UohqldQtO7CSetUgx1pShtpypKynqZUexJZacpcd6XzrJ7yZU/9b+sVq/c5A8NxI6cwh4k0FaFcf42ThNnRrehGM/EV/e1lbP86qf6qT38LqJRsYmvrDUKVP6ryQd0PKH3HRJ11y1RMU/IX5NcmZ/rQ1j+uAv64kFusmYZhJU35qw3oMt//i5RpqNOwsI5muynhnlD9FpTr/xTcZbZ0qsGONKWNNGVJ2UlTBrsM0TSle3YwdIoQr3fM3C4C/aSxs6Vi9Y2cilS+JjCuNDmnn2gNzBRl/msSt7Pi9tLbnlo39HTqZSwCCKYpq2FK6plfepqSvyD/NjlDh7b3lSVTD6gZrqRNx4XUYg2unOf/NLwh/dcGdFjo/1WZ7TTMr6Ppbkq4JxRLUyoBWvWmlS861WBBmtJGmrKENKX/TTNpyrMM+++H6H/byMnQ3Pna5FnaISdNedyIlJOmTIwgZG5nU8M7KxtTeCvpbG3xc7WxG72WTvx6dRb/vsWNo8nPTc74SFrhCQCdX50E6nEhtVjt9VIpz3ya8m8bML40laINJ1IBMtKU+W7KRE+o9ZSh0AVSH3aqwYQ0pY00ZQlpSv+bptOU+eXbnKb0z1jKJxXLaUp1ZSwEAIWxnOKy/JCmrG/ngEtTolvbrjRl/DdIBuosXpDFjaPJz03O3EhaIFEFwXFhV5oSbxgy0pS/2oB+dQ33/wIrIMDjV46m1tF8NyV+D0h3FgqvastJU2Y61aBEmtJGmrKENKX/TQtpSviD0uqt8W0jJ0Pls1uA3ZvyGKN0mRsj/0k/m28U6G3nAEpTxra2qTQl/RqpwTqLF2dx42jyc5OzMJL2Cg1uZQXBcSE/TRltGL65N2VjGxCtrkiFRFbA4MElI02ZHkrof1E3Bak+fqiapsrMjScBpCltpClLSFP635Rzb8r/acpvD9YLnCqNBwDXYcrVhfG7KYeZjanwEbWmI7i1DYwhTO4YXcbrLF6iyo8X5CzIv03O6kjaY0Bo4N6HgUoGR5oy0TBC+3dT0tKU6U7D/Dqa7qYM/j5J7T6m4oJVK2VXpxrcSFPaSFOWkKb0vynld1MB8KSfeLFqK2/2VKTftRsNACauyZk8v7gODkX3hbzt7Ns0pbauZq6AGhhDWGvtuoXKu2qrWKb8Bfm3yUkZSStXJ+CPC58cbnalqUBrA+IFm0hTZjsNC+totpsymKY8l6VZXaGrjdyduoI0pY00ZQlpSv+bptKUZ3do9vQjNU1pPIB9ldu1ZbU0ZvBUpHuPzuCIRLUi8tOU2EYz8RWh7ezLNKVaITNb29AYQnQLRwyzfrNGdpqyeUG+b3IGH+JVWZbe7ZPAPC5kFmuuYQhdqNO/xuTb7l2X6f5frEwDnYaVdTTZTZm/N6W/LTRWx4ZONeiRprSRpiwhTel/UzNNiTHaX9mVprxSnkbaUvi2nAt7Ri7JBkKa8trdyg9cqA9sLGxnm0aNxipke5ryXL7XBi5dUBlJU/5scgbTlNK3hEbslioZsmlK/SCNmdvlyh+E7khY2byy05Tp/l+8TMFOw9o6muqmDPWEygeU/seVPi+9Uw16pCltpClLSFP637ScpowPpuxLUw6vc6oaze7ZxKnI1GJVlui6A67+D/fdIi9NiVVe8+Kgke/5JE0ZqZCZrW34+RaxygnvOlN1Fq+jcpHSFuS+MPGt4fNDW3eBuoM8c98MgjRltmFobR7dNKXzfdHNKz9NWamX1TLlpSlT3ZS5NCW2IXQ+LrlTDXqkKW2kKUtIU/rftJSmzPVUtqYpgRUw9PiOYrF64xLBRYtc4BUsz1Kaci9AeJtZ3s4+T1PKDcb41jacpkSWYmjHmaizHuUmZMOCvBcoXKBvD22dCqrt+kA9LqQWa7phqH9PJE0JLNim7l2X8f5fQpmGnnYWWUej3ZT5J/30v6V/UpPbqQY50pQ20pQlpCn9b5pMU1Z++2l3mnJSWg3Bny9bOd1qj8AMnPwUn2RwWykjVyUFKdferu1s2++m5nqtht5WMba1zaQppeWYK8NkncWL037CyvKCtNZCaJP4+NBWqKHAHgu840JumnIv22DD8NqkLp8T68r81L3rMtL/WypT+86fxXUU76aspimt8kVPajI71SBGmtJGmrIkxNMUgCsk5UkAgGSC9zLLXgiShjSljTRlCWkKKCNIUwAQgLTuV+rPSQMhpCltpClLSFNAGUGaAoDAIzCpocaUrBBDmtJGmrKENAWUEaQpAAg8QjOjm/4tKpxIU9pIU5aQpoAygjQFAIFHJChJmgWkDCNNaSNNWUKaAsoI0hQABCDX5/iUumed1x9DBGlKG2nKEtIUUEaQpgAgIAm+3pje2zzSlDbSlCWkKaCMIE0BQKASCFTclrKANKWNNGUJaQooI0hTABDYVN47RY6yjDSljTRlCWkKAAAAIYw0pY00ZQlpCgAAACGMNKWNNGUJaQoAAAAhjDSljTRlCWkKAAAAIYw0pY00ZQlpCgAAACGMNKWNNGUJaQoAAAAhjDSljTRlCWkKAAAAIYw0pY00ZQlpCgAAACGMNKWNNGUJaQoAAAAhjDSljTRlCWkKAAAAIYw0pY00ZQlpCgB8JGZul3JXDIvwd20AoKwgTWkjTVlCmgLgUxHDSgNFl7kxxr9k9Kue5QimGFlLVC9XToFe9TSU0jy+baRKRvejV0VJlAB8hjSljTRlCWkKgE8ZHIW73s6xNhovXbDOYuUtUad8i3FKKZ4Y2LKqXzceN/WWplVTaTEVANSRprSRpiwhTQHwKSNpSnsYbmDsL3wPRtoStZTmKdNFaSY+gXrqrKZIvaSlKTnbFAA0kKa0kaYsIU0B8CnhUbhIYhAZyys8tDdsboTSd6QtUdeVJZlMEYIVVStdIDLqr6LUNEWeAmAr0pQ20pQlpCkAPiU6CvcYgruNtj3ShFY5niN5jc9KWqIg59LMFeRSG7cCPFOWYunuq+nyEff/oRdvDKYpr8947hjiFAD7kKa0kaYsIU0B8CnBUbjrYFvxc67JQa0gz3ShOWKXskTfuFwTxdVxX2evj7j9b6//q7sNFD9qemO4JSriFADbkKa0kaYsIU0B8CmxUbjIXOJqd2iUytAfrctYoq/EzO2isTpakUg3EQqHJBlpyq0U0hQA25CmtJGmLCFNAfApsVG40Kc0h+LuWUrS74ACZPAfE6H4u68r1FdFIDKaeBKTNAUgwJGmtJGmLCFNAfApefemtIrSed7NhiUGEPVbaCLhxfijmKQpAAGONKWNNGUJaQqAT8n63ZTmU2tuP8gRHOxbW6I+74n47ApkqhFF6ElFoVgpJ00JLgoALCJNaSNNWUKaAuBTJuf004pLXv/bwGQKkpaoTWtGc/kpwtqtKanPYmpQnVoQAKQjTWkjTVlCmgLgU9LfN+UdDjzDlOj05uaXKLrGiiQnCfUwJfWuk7k0pbiJiVIAbEaa0kaasoQ0BcCnDIzCxdONW0kiL4tVWbbJJQqusWuC0Z6p3AKN+0+CaUps5kJJaYokBcAHSFPaSFOWkKYA+JTBUbhqNOrSReU3TEJhSiNRGF+iwCooff7qguRFCs2tG4hpSvL6A4AS0pQ20pQlpCkAPmVmFO4RcIZFaEwIIedxPSNL1K19hPJSXAqUdHPKtdYKRQZsmpK3BQBACWlKG2nKEtIUAJ+SPrO2xgwUCgvRnmrC1BLNkp2mdLKUQ/MpQOVP2TgLhWeu4v4UAPuQprSRpiwhTQHwKdkza3vmAoHyTQQj2T9zUrj3JbFEteKEtr2fZkgnTgGwD2lKG2nKEtIUAJ+yPgrXHoOLlG/0PUfSRv1qv8mymqYEn0KU+YZiOfcYeeMUAF8gTWkjTVlCmgLgU3LfU+Q9Ahf61Y/YI2+CSzRRbc+J260FCfFfdAmEFxPvA5OUL7k5BcAupCltpClLSFMAfMrS8NnjxzaKgUAgKRm4IyKyRF3KT+FJSlOGbu/oBi+RBwY9P8i9KQABjjSljTRlCWkKgE+ZH4V7zlugMvrW/4mTcGIQXKIOtZnQpaQpo5tTe+sY+EWZlDQlf2oPAFBAmtJGmrKENAXAp0yOwnWm6tP6rFtmEJ/+wcgSxWruUYL1NGXmzo5HQnSpk7EnGoX3Y8zcLoofUa8IAEhGmtJGmrKENAXAp4ynKe93FOl9UfSdU2rlGF+iBtvSlPibtVTviRneMkqrZeC3Wup4zA+AjUhT2khTlpCmAPiU4TRl7h6R2ux5IgN4WXelnJR/quSeMUxkCYEVVF0BvYAjUh2ZaYr7UgDsRZrSRpqyhDQFwKfMPOl39TtGYodW3tBbtLklqhC+iWTuXcLmylUtQXCFpaUp7koBsB1pShtpyhLSFACfMve7qYhhJm9geI/lxdOCzFsm7uHlcskm32Ml/oifTtFWZtkwuB+V6swtKQA+QprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasoQ0BQAAgBBGmtJGmrKENAUAAIAQRprSRpqyhDQFAACAEEaa0kaasqTMpqmsrKykpKS4uLjExMSMjIzCwkLFjxUVFV26dCk+Pj41NTUvL8/HlQQAAIBFpCltpClLylqaKi4uzsnJOX369MaNG+fPnz9r1qyvvvpq9erVR48evXjxYklJSekn8/Lyzp8/v2/fvpUrV86dO/f777/fvn37n3/+mZ+f7/oxAAAABDLSlDbSlCVlLU1lZ2cfOHCgd+/et956azkXDz744PLly4uKiko/eebMmQ8++KBSpUqln6lcufKgQYPOnTuXn5/vx1UAAACAONKUNtKUJWUtTR05cqRnz55VqlQZNGjQvHnzfv3116VLl/bv3//OO+8cNGhQRESE82Pnzp0LDw9v3Lhx+/btp0+fvnz58pkzZ/bs2bN69ephYWEnT57k9hQAAEBQIE1pI01ZUqbSVE5Ozi+//HLbbbc1b9580aJFiYmJ2dnZKSkpmzZt6tChQ+vWrefOnev85A8//NC1a9eOHTvOnz//7NmzFy9ejI2N/fLLLzt16lShQoUff/wxLS3Nv+sCAAAAEaQpbaQpS8pUmkpPT1+yZMl111338MMP79q1y/nHgoKCmJiYhx56qFmzZtOnTy8pKSkuLn799dcbNWr0wgsvJCcnl3790KFDr7/+erly5caPH3/ixAlDi87MzExKSkpUkpSUdP78ecX/BQBASkpKYWEhz0QAppGmtJGmLClTaSo7O3vVqlWVK1du167dihUr0tPTi4uLL1y4sGzZsjZt2jz00EPLli0rLi7Ozc195JFHGjRo8O9//9v168nJyfPmzStXrlyfPn22b99uaNHR0dGbN29ep2Tjxo3r169X/F8AAPz222/Z2dnFxcVST4lAGUKa0kaasqRMpSmHw3H48OGwsLCbbrrpueee27RpU3Jy8o4dO3r27Fm3bt1x48YlJCQUFhYmJiZ27Nixbdu2X331let38/LyVq9eXa5cufvvv3/jxo2Glvv777/PmTNnqrspU6b83//931QAANT997//vXjxous8SQAMIU1pI01ZUtbSVFZW1r59+3r06FGzZs1WrVo98sgjzZs3b9iw4QcffHD06NHCwsL8/Pxjx461adOmc+fO3333net3S0pKNm/efM0117Rq1WrNmjWGlpuRkZGQkHDO3dGjR7/99tvPPvts79695wAAUHL+/PmioiKe9ANMI01pI01ZUtbSVHFxcXp6+rx581q3bn3zzTffeuutFSpUaNGixfz58xMTEx0OR25u7u7du1u2bPnAAw98//33Hl/fsmXL9ddf36RJk1WrVhlablFRUYGX+Pj4JUuWfP755ydPnvT+vwAAOJWUlJCmANNIU9pIU5aUtTSVnp6+bdu2t99+u1u3bo8++ujTTz99//33N2/e/MUXX1yxYkVycnJubu6ePXtatmx5//33e28WZ5pq3rz56tWrrVcmOTl56dKlX3zxxZkzZ6yXBgAAAG+kKW2kKUvKVJpyJqUhQ4bUr19/6NCha9euPX78+IIFCx5//PEaNWo8/vjjP//8c15eXlRUVNu2bdu3b//111+7fr2oqGjjxo3XXnttp06dfv31V+v1IU0BAADYjTSljTRlSZlKU2fOnPn444/Lly8/dOjQI0eOOP9YUFAQExPTt2/f2267bfDgwdnZ2fHx8R07drznnntmzZrl+vXs7Owff/yxXLlyPXr02Lp1q/X6kKYAAADsRprSRpqypEylqa1bt/bv3/+mm25avnz5hQsXnH8sKSkpKCj46KOPGjdu3L1795iYmKysrIcffrh69erjxo1z/XpcXNyMGTPKlSs3YsSIgwcPWq8PaQoAAMBupCltpClLylSa2rJly5NPPvm3v/1txowZcXFxzj86X9f7xhtvVK9evWfPnmlpaUVFRa+//nq9evUGDBgQExNT+vVt27YNGDDgmmuu+fbbb5OSkqzXhzQFAABgN9KUNtKUJWUqTR09evTtt98uX758jx495s2bFxkZ+ccff+zdu3fZsmVdunSpW7fu6NGjnVMn/fDDD127dm3atOl77723e/fuqKioiIiIMWPGNGvWrH379vv378/Pz7deH9IUAACA3UhT2khTlpSpNJWWlrZq1apOnTrVrVu3W7duI0eOnDBhwogRIx588MFmzZo988wzP//8s/OTsbGxkyZNat26dePGjV9++eW33357yJAh9957b7du3b788svU1FQp9SFNAQAA2I00pY00ZUmZSlMOhyMtLW3NmjUDBgxo0qRJjRo1qlevXqtWrcaNG7/66qtbt24tKCgo/WRMTMzs2bM7d+5cq1atGjVqNGvWbPDgwUuXLpVYGdIUAACA3UhT2khTlpS1NFVcXJyfn5+ZmZmQkHDs2LHIyMjo6OjU1NSsrCznM36lnywqKsrNzU1LSzt79uzx48cTEhIyMzPz8vIkVoY0BQAAYDfSlDbSlCVlLU2VKioqysvLy8nJyc/P13jHfElJSWFhYV5eXlFRkfQ6kKYAAADsRprSRpqypMymqUBAmgIAALAbaUobacoS0pQfkaYAAADsRprSRpqyhDTlR6QpAAAAu5GmtJGmLCFN+RFpCgAAwG6kKW2kKUtIU35EmvJWWFiYlpZ2/Pjx3377bc+ePfHx8SLzKBYWFsbGxu7bt2/Xrl1RUVEXLlxQ/Fhubm58fPyBAwd+++23Y8eOXbx40XtykZKSkvz8/MTExMjIyL17954+fTo3N1extJKSkvT09FOnTu3YsWP//v1JSUmuM+z7THFx8cWLF0+dOhUXF+exOrm5uQkJCX+qSExM1D2pFBcXJyYm7t+/f+fOnUeOHElJSSkuLvb+WElJSWZmZkxMzI4dOyIjIxMTE7Vfb11QUJCamnrixImYmBi1zQsAgCykKW2kKUtIU35EmvJw4MCB2bNnv/rqq08//XSvXr369u07dOjQZcuWaaSUrKysyMjIyZMnv/DCC0888USfPn2efvrp0aNHL1q0KDU1tXSqxoKCgl27dk2dOnXo0KH9+vXr1avXgAED3njjjR9++CEhIaG0tIyMjB07dkyaNOnFF1984okn+vbt+/zzz3/44YcHDx7Myckp/VhxcXFycvKSJUvGjBkzaNCgxx57rF+/fq+88sqCBQtiYmJs2zyeSkpK0tLSNmzY8NZbbw0ZMmTWrFlJSUmuHzhw4MDLL7/87LPPDlEybty4tWvXqhWemZm5d+/eKVOmvPTSS/369Xvsscf69+//z3/+c/HixUlJSa5zYKampv74449jx44dMmRI7969n3jiieHDh8+bNy86Olqt8IiIiAkTJgwcOHDIkCGRkZHa0QsAAItIU9pIU5aQpvyINFUqNzf32LFjY8aMuffee1u1atWjR48BAwb07dv34Ycf/uSTTzRuT+3bt2/MmDGNGjXq0KHD448//tRTT3Xt2rVhw4adO3f+5Zdf0tLSnIWfOHFi1KhRbdq0adWqVe/evQcOHNi9e/cGDRr07Nlz8eLFRUVFJSUlRUVFERERw4cPb9y48f3339+3b9/evXu3bt26QYMGr7322okTJ5yD/pKSkqysrK+//rp79+6tWrV65JFHnnrqqbCwsPr163ft2nXu3LkZGRlqE+5LlJ2dfezYsa+//nrAgAE1atQoX778M8884xFgdu7c+cgjj3T2ctddd1WsWLF58+azZs1SKz8qKmry5MkdO3bs0qVL7969e/Xq1bZt2ypVqtx///2rV6++ePGi48r7AxYuXNi7d++WLVs+9NBDAwYM6NGjR6NGjTp37vzJJ5+kp6d738uKj49/6623ateufdNNN5UrV27FihWc2wAAtiJNaSNNWUKa8iPSlFNxcfHZs2edI+yHH354ypQp+/fvv3Dhwp9//rlp06Z9+/YVFhYqfrGwsHDGjBl16tSpX7/+d999Fx0dff78+Q0bNjz77LPlypV75ZVXDh486HA4EhMT58yZU6tWrXvvvXfGjBknTpxIT0/fvXv3E088UbVq1f79+zvzT3Jy8ujRo2vWrPnQQw+tXLkyJibmxIkTM2fObNas2V//+tcFCxY47/zk5eVFRUW1aNHizjvvfP3113fv3p2cnBwZGfniiy/WrFmza9eukZGRahWW6NixY5MmTWrXrl3Tpk2bNWt26623eqeplJSUTZs2rVq16id3I0eObNCgwX333ffzzz+rlb9t27Zx48a99NJLK1euNZUFPQAAIABJREFUPH78uDO5tW/f/i9/+cuoUaOcGzY/Pz8uLu6+++6rV6/e8OHDf/vtt9TU1AMHDrz66qt16tRp27btnj17XB/kc0bW77///uGHH65WrVqTJk3+8pe//Pjjj5zbAAC2Ik1pI01ZQpryI9KUU05OzubNm6+//vq2bduuXr1aPIo480/VqlVfeumlrKws5x/z8vK2bNlSrly5rl27btq0yeFwHD9+fNCgQZUqVZo4ceK5c+dKv/7VV1+1b9++a9euUVFRRUVFK1eu7Nq1a4cOHZYuXVp6N+zs2bOffPJJuXLlBg8evGfPHofDce7cualTp1aqVGnYsGHOvzjt2rXr6aefvvPOOydNmuT6WKBNpk+f/sgjjwwbNuzAgQPjx4+/++67vdOUmpdffrlGjRrPPfdcenq62meys7M9/m9CQsKXX3554403hoWFrV+/3uFwpKSkzJkzp0aNGkOGDPntt99KP+nMljVq1AgPD3f9DVtxcXFmZmafPn3uvffeQYMG9e/f//rrrydNAQDsRprSRpqyhDTlR4GZpnJyctauXRseHr5kyZLMzMzSvxcVFaWkpEydOnXOnDmHDh2SuMSTJ0++995711xzzQcffHDq1Cnxx+QU01RKSsrChQvLlSvXt2/fHTt2ONTT1KRJkxo2bBgWFpaQkFBcXDx79uyWLVv26tXr6NGjpYkuNzd3y5Yt5cuXb9eunfNXRqdOnXrllVcqVqw4ZcoU19LS09PHjRt3xx13PP3005mZmdHR0XPnzv3ggw8iIiJKP5OSkrJ+/fqRI0du2LAhNTXVykaLjo4+ePBgbGxsWlra+++/L5imsrOzIyMjO3Xq1KZNm1mzZnlPwlGquLjY4/8mJSUtWLDgxhtv7Nmz54YNGxwOx7lz515//fUqVaq8++67Z8+eLf1kRkbGxx9/XKVKld69eycmJpb+/dKlS7Nnz27WrNlbb721ZMkS0hQAwDdIU9pIU5aQpvwoMNNUYWHhggUL2rVr16NHj9jY2NLfvWRlZa1ateqBBx547bXX9u3b5/Gt3NzcP/74Y8WKFYuVLFu2bNOmTWp3bHbs2NGvX79rr7123bp1WVlZRUVF+fn5xcXFurEqNzd3+vTpDRo0aNmy5U8//XThwgXnba6BAweWL1/+k08+cQ7xExISPv3005o1a3br1m3hwoXp6emFhYW7d+9+7LHHmjVrNm7cuNzc3JKSkqlTpzZt2vTxxx8/depUaZAoKSk5dOjQ7bffXrNmzWXLljkcjhMnTjz//PM33XTTzJkzXWd9KC4u/s9//nPHHXfce++96enpKSkpEydO7NChwwsvvJCSklJYWFhYWLh58+annnqqZcuWW7duLY1/5uTl5Tl/x5WTkzNx4kTBNJWQkBAeHl6rVq3nn3/e9caarpKSkmPHjo0cObJ8+fJvvPGGM07Hxsa+/PLLlStX/uCDD1wn8yguLv7888/vuOOOZs2axcXFOf+Ym5t74MCBTp069e7de8WKFTt37iRNAQB8gzSljTRlScClqZi5Xcop6jI3xt91ky0w05TD4fjpp586d+5cpUqVjRs3ZmRkOP+YkpIyatSoOnXqhIeHlw6RS126dGnlypXPPfdcLyVPPfXU2LFj1SYuX7t2bdu2bW+88cZvvvlm6dKln3322ZQpU2bMmPHtt9/u3bvXOeGBmh07dgwfPrxu3bqPPfbYp59++vnnnw8fPrx9+/ZDhgw5cOCAM7/l5OQcPnz4H//4R7NmzXr27Dl9+vTvv//+xRdf7Ny588iRI7dt2+Ys6osvvmjTpk3Xrl03btxYOstccXHx4cOH69Wrd8stt3z33XcOh+P06dOjRo2qWLHi22+/HRUVVVqToqKi6dOnV69evXHjxs6515csWdKtW7d69erNnz//woULx48ff/fdd+vVq/fyyy+fOXNGcapxE8TTVH5+/p49e5o1a1avXr1PPvnk0qVL2iXn5uaeO3fu0KFDu3bt+uWXX/7973+3a9euc+fOK1ascO7K+Pj4t99+++9///s///lP19uVRUVF8+bNq1GjRvXq1f/880/nH8+cOfPxxx9Xq1Zt+vTpMTEx+/fvJ00hYJW48HddAEhAmtJGmrIkcNJUxDDlFOVpWIS/aypNwKapI0eOvPnmmzfccMPEiRNPnz7tcDiKioqio6Nbt27duHHj+fPneyeBS5cu/fTTT8OGDeuvZMiQIRMmTFBLU8uXL3fGlX79+j3yyCOtWrW6++67GzZsePfdd48YMWLDhg0aryTKzc3dtm3bE088ccMNN9StW7d69erVqlULCwvbs2ePa49ZUFCwbdu2/v37V6lSpXLlyi1atLjhhhv69u27bt260ttQmzZt6tWrV6NGjcaMGbNv377o6OhTp07t379//vz51atXv+GGG7799luHw5GUlPT1119Xq1atW7duX3zxxfHjx8+cOXPixImdO3e++uqrt912W/369Z0JMC4ubvLkybVq1erUqdPWrVunTZv24IMPduzYcd++fRJ7c/E0lZiY+NVXX11zzTU9evRw/vBJW2Ji4ooVK95+++1//OMfXbt2rVOnzp133jlx4sQ///zTOcRMS0v7/vvv69evf99993366adRUVExMTF//PHHrl27nCmrSpUqzinjs7Kyfvrpp3bt2j3yyCORkZFFRUWkKQQa1wSVk1eYeCH7z6TM3PxCYhUQAkhT2khTlgREmlK9H6UmRO5TBWyaysjIWLZs2Q033PDggw/u3LmzpKQkIyNjw4YNFSpU6N+//9atW+UubunSpbfffvs111zTokWL0aNHf/XVV0uWLJk2bVqLFi1uvPHGZ5555uTJk2rfdb63d/78+bVq1br55ptvvPHGmjVrPv3007t37y6dnts5kXdycvK0adPatWt34403VqhQ4eabb37hhRc2bNiQnZ3tHCplZ2e/99571apVu+2223r37j169OiRI0eGhYVVq1bt2muvLV++/IIFC5xLTEhI6NKlyy233NK0adNnn3127NixQ4cObd269S233HLdddc1atSo9H7azp07n3zyyWuuuWbYsGHOLDpp0iS1dSkoKMjKykp3kZ2drfvEo2CaKikp2b59u/OJyilTppTeMtJw/Pjx8ePH33XXXVWqVLn55pv//ve/t2nTZsyYMYcOHXLm26KiooyMjF69elWqVKlRo0YDBw4MDw9/6aWXOnToUKlSpeuuu65q1arO6HXo0KE333yzevXqP/74ozNUk6YQUEojU3FxcUFh0fHYi1+v+2PS9wdPnruUm1/oPAyJVUDwIk1pI01ZEgBpyv2mlGpQ8ohcoXCLKmDTVHFx8Z49e9q3b3/bbbctXbo0Nzc3Ojr6nXfe+X//7/9Nnz49NjZW7uL+97//Va9evUqVKps2bUpJSUlPT8/MzLx48eKyZcs6derUrl27efPmqX13165dI0eOrF279uOPP7506dL58+cPGjSoatWq9evXX7Ro0fnz5x0OR25u7vHjx4cMGdKkSZMnn3xy/vz5q1ev7tOnT506dTp27Dhz5szCwkLnKCo2NnbBggX9+vXr1KnTPffcc++99w4ePHjUqFH16tW74447lixZ4nA4SkpKCgoKjh49+u677/bo0aNNmzbNmzfv1q3ba6+91rdv31q1arVp06b0IbpLly79/PPPt9xyyy233HLrrbcOHjxYI8Zs3Lhx+PDhD7sYO3ZsSkqK9jOBgmkqJyfnm2++qVq1ap06dSIiIjReiFwqPz//woULsbGxp0+f3r179+zZs7t27Vq5cuU+ffps3LjRuSmKi4ujoqI+/PDDnj17tm3btmnTpg8++ODIkSMHDBhQu3bthg0bxsbG5ufnz549u3379gMHDkxOTnbeDCRNIaA4G7Nz8pUD0SlTfzjy1IcRfSdtmrBg/76TKfkFboHK35UFYBhpShtpyhK/p6mrWUosHxn9fCAL2DTlcDj+/PPP8ePHV6pUacKECX/88cfOnTu7detWs2bN9evXKz53l5OTc/Dgwf/+97+zlXzxxRcrVqxQm3dh+fLldevWrVix4qFDh1xHKjExMX379m3YsOHEiRMVv3j69Onx48e3bt36mWee2b59e0pKyvnz57dv3/7ee+9VqFChS5cu69evLy4uPnny5Msvv9ygQYN//vOfmzdvPn/+/MWLF/fu3Ttq1Kh77rknLCxs48aNznRRUFBw/vz5ffv2bdmyZcOGDREREZGRkWvXrv373//eqlWr1atXO5dbUlKSl5cXHR39+++/b9q06ddff922bdvRo0fHjRtXt27dvn37lv7YrKCgYM+ePTVr1vzrX/9asWLF4cOHl/4vb9u3bx8/fvzAKwYNGjR58uRLly5JSVORkZEjRoy4/fbbR48ebWjiROf65ubmxsbGLl++vE6dOlWrVp0yZYrzzcgOhyM/P//MmTO7du3avHnz+vXrt23bduTIkQ8//ND59rCEhIS9e/c+99xz9evXHz58+JIlS5YvX758+fKpU6d26tTpuuuue+utt1asWHHs2DHx+gByOaNUUVFRYWHhvpPJU344/MInOwdP2/vSZ0cG/ee3SYsPbj+amJtXUFRUVJqp/F1lAMaQprSRpizxd5q6Eo4MPLt35SZV8D/uF8hpKiMjY/PmzbVq1erVq9eyZcuWLFlSq1atPn36HD16VPHzFy9eXL58+aBBg8KU9OnT51//+pfanOBr1qxp1arVX//61507d7reM0lOTu7fv79Gmvr555/DwsJatWq1bNmy0nkjcnNzd+/e3bZt28qVK8+ZM+fChQubN2+uWbNm06ZNv//+e9duNCIiom/fvvXr1//oo4/U5hvMyMhYvXp1+fLln3rqqZ07d2psscTExDfeeKNBgwbh4eGlS4mLi5s7d+6tt97aokWLGjVqOJObWgkJCQk7d+5c62Lfvn35+fnWn/QrLi6eN29e27ZtGzdu/Ntvv+nOP6GopKQkLi6ua9euFSpUePPNNzVusiUlJb333nu1a9d+/fXXU1NTV69e/eijj1aqVKlDhw4PP/xw9+7du3fv3rFjx6pVqzof73ziiSc0bj8CtiqNUhnZeQejU6b8cPjFGb//49ODYxede29Z8ouzDj07becHlwNVPoEKCFKkKW2kKUsCJU0ZudFk5jsunD/2UOR916WoqCgzMzMpKenixYul43VZAjlNFRcXJycnP/DAA40bN37ttdfCw8MrV648e/Zs14mwXWVkZGzcuHHChAmvKvnXv/6lMYnc9u3bH3/88XLlyi1evNg1cR08ePDRRx9t1arV3LlznX/Jz8/Pysoq7Qq//PLLdu3a3Xvvva4xrKSkJDo6ukePHhUrVpw2bVp8fPxPP/103XXXtWnTZs2aNa73ef7444+hQ4fWqlVrzJgxit1rUVHR4cOH33rrrb/85S+TJ09W203OZ/9++umnRx99tF27dqtWrSqdu/yXX37p0aNHrVq1Pvzww7CwsLvuumv48OEXLlwQf0OxLpE0lZCQMHLkyBo1avTr1y8nJ8f7NVPOu0/p6ekFBQXOYWJBQUHpK4ydnE9Cdu/e/eabbx4zZozaA5+FhYXr1q3r169f06ZNly9fnpWVtXv37okTJ/Zz161btxo1alx77bUdOnR45pln5s+fL2NjAKJcfyhVVFR0KTMn8mTSf5YdGjJ1+/MzD4xdFD/ll5ypa3LGL0n8x6eHhkzd8f53+yNPJmdm5xW6BCoyFRAsSFPaSFOW+DtNmbjRZPXeVEZGxi4le/bsiY6OLj1BFhUV5ebmJiUl7d2798cff9y6dWtMTExWVpbIe5AEBXKacjgc2dnZ48aNq1OnTvPmzR944IHatWuXTj8gV1RU1Ntvv33NNdeMGjVq//79zjcp5eTkzJ07t1WrVmFhYaUT0MXHxx84cOD48ePOvfDdd9917ty5SZMmc+bMccZd5xf37NlTu3btChUqzJs3Lysra+3ateXLl69cufLXX3+dkZGRn59fUFCQm5u7evXqnj17NmrUaPr06c6MkZeXl5ubW1BQ4MwSqamp8+fPb9q0aeXKlbdv3+5MF845LXJycvLy8goKCpxLTEhIGDFiRL169QYMGHDx4kVn9c6cOfPOO+/cfvvtw4YNi42N/eSTT1q2bNmgQYPNmzdnZGRYbEVFRUXOSl68ePGdd9656667Bg4cGBUV5dx6Hg8Hrl69+qGHHmratOnMmTMVS8vPzz99+vSuXbuSkpKcWev8+fPR0dGZmZm5ubnODZuRkbFnz5569erddNNNU6ZMycnJKSkpcR4mzk3h3KqJiYn/+te/6tev/+ijj6alpam9IJjfTcH3XGeSKCouzssvzM4tyC8ozM3LP3wmZcqyw33+vemZaXvfXhg/eXV26b9xixOen3HgqY+2jPtm76m4tJxctztUBCogKJCmtJGmLPF3mnKZXMJXv5vauXNnNSXVq1cfMmRIenq68+wYGxs7a9ase+65p3r16rfffvsdd9zRvHnz1157LTExUeQX/CICPE0VFBRs2rSpQ4cO119/fdWqVXv16pWWlibrLUmuMjMz161bd+utt95+++2vvPLK0qVL165dO23atCZNmtSpU+fdd9/NzMx0fnLcuHFNmjQZOHBgYmKi801QL7zwQsWKFVu1avXhhx+uWbNm7dq1n376ab9+/a677rru3btv3ry5uLj4wIEDXbt2vfnmm++///73339/5cqV27dvnzNnTo8ePapVq9a9e/eDBw8WFhaePXt28eLFs2fPXr9+/fbt2xctWjRixIimTZvWq1fvs88+S0pKcjaM7Ozsw4cPT5kyZfHixZs3b163bt1nn33Wu3fvatWqPfbYY7/88ktRUZHzgvecOXNatmzZpk2b48eP5+bmnjp16p133rnlllu6du164sQJi1syJiZmw4YNCxcu/O9//9uvX79q1ap16tRp+vTpixYtWr16tXP6jVKjRo2qUaPGY489duLECcXS9u3b9+qrr95zzz3h4eHOOfc+++yzTp06Pffcc19++eWaNWt+/vnnyZMn33fffeXLl3fOQlFcXOyc3mPGjBkLFizYtGnTpk2bvvrqq379+tWsWfPhhx9esWKFc1MoLpE0Bd9zvR8Vn5q1YkfMnNXHT8Wl7T6e+J//HXrqo62DpuwZs/DcxB8vfbAy44OfMp3//r0ifczC+BdmHnxi0uZ3vo08GJ3ifOSPNAUEEdKUNtKUJX5PU2bn9DP/q6lTp0695sL5KFqjRo3+9re/9e/fPy8vr6Sk5Pz585MnT+7QoUPLli3Hjh07a9as8ePHP/jggw0aNHj++edjYmKknEEDPE0VFxdfuHDhmWeeqVChQsOGDf/zn/+o/bjIoqKiovj4+JkzZ7Zv3/6uu+5q2bJl+/btmzdvft9993388cdHjhwp3dqvv/569erVe/fu7ZzpLjMzc82aNf/4xz8aNWrUsGHDtm3btmvXrlmzZk2bNu3Xr9+qVauSk5MdDkdaWtqaNWueffbZZs2aNWzYsHXr1p06dWrcuHHz5s2HDBnyv//9LzMzs6SkxDnxRps2bdq3b9+pU6cWLVrcc889jz/++OzZs8+dO1f6nGdWVta+ffvCwsLatm3boUMH5xJbtGgxfPjwVatWlT6puHv37oEDBzpjXl5enjN7rFu3LiwsrGLFinPmzPF+A7IhK1asGDx48D333NOsWbPbb7+9fPnyt9xyi3PrhYWFlf7Eq6CgIDo6umvXro0aNXr//ffV9mBkZOSLL75Yo0aN0pcsr1u3bsiQIc6N0LZt2zZt2jRp0uSuu+567rnn1q5dm5KS4nA4cnNzo6KinnjiCeem6NChg3NTvPjiiz/88INz46s5cODAwIEDy5cvv3LlSpvaFeDK9bm+0wnp32069fLMHUOmbHt/4f635u15btqOwdP3vbkg7t1laRNXpE9ckT7xx6v/3l2W9uaCuGc/2f/0/2396PuDu6LO8xsqILiQprSRpiwJgDTlEH9zr/Uo5XA4MjMzD7jYs2fPjz/+2LFjxwYNGrz33nvOs+OaNWuc0xtMmzbt+PHjycnJf/zxx7Rp01q2bFmpUqVffvklPT3d+moHeJpyjhLGjBlTo0aN+++/f/fu3RJ/7eOhoKDg3LlzixYtmjhx4htvvPHGG2988MEHixcvPnXqlOudwPXr1ztvvzgfM3M4HKmpqTt27Jg1a1Z4ePhrr702evTo8PDwGTNmbNy40fnEncPhcOauLVu2fPbZZ+Hh4aNGjXr11VfHjRv36aefRkRElA76L126tGbNmokTJ44aNWrkyJFjx46dOnXqzz//7BF7CgoKEhISPv/883HjxjmX+O6773722We7du0qnebO4XCcOHHi66+//vzzz48cOVL6x4SEhJUrV44bN+7XX391BhLTIiMjv/zyy/e8vP/++9OmTSv9AVVhYWF8fLxzZsXdu3erlZaYmPjTTz9NnTp18+bNzmyTkJCwcePGmTNnlq7mhAkTZs2atX379kuXLjk3fmFhYWpq6jfffOPc+K+99tqECRNmz569fft2tRlHXDfFsmXL3n333ePHj8u62QuocY1S0fEXF2w8+c85u5/6eMeTH21/8sOIfh9ufWbavte+iZnwvwvv/JD2zg8X3/r2z5Gz9r214OyE/6W+88PFd364OH5p6uj5Z5+Ztm/IlO2T/3eIQAUEF9KUNtKUJYGRphwO8UQleyq/9PT0b775plmzZr17916/fr3zvDhu3Li777578ODB8fHxpZ90zjFdrly5SZMmaUxFrSgnJ+fixYtp7qKjoxcuXDhnzpzDhw+nBZ4LFy4kJiaOGDGifv36/fv3j4uLu3Dhgt0LjY+Pj46OPnnyZGpqqvfiLly4kJKSkpKS4vH31NTU+Pj4qKioEydOaNQzNTX13LlzJ06cOHbsWHx8fGpqqnf58fHxJ06cOHLkSFxcnPeCXD8ZExMTFRX1xx9/nD9/XrGqSUlJSUlJilVNSUnxwcYslZiYmJycrL3E1NTU5ORkjz863zflXM34+HjFL164cOHPP/+MioqKiopS3BRq30pNTT1//rz3XgDkunDhgrO9JSen/PHn+W/WHR/52a4Bk3e+OOvQ0//Z1WfS1oFT977y1emxS1LGLUkdszBh+Mw9fUZ91eXp8MH//uXNb2PHLkkduyR13JLUsd+n/PPrmIFT9w6esv3DxQd2H4s/l5CUkpLq7KxsPaIvXbqk8dwsAF2kKW2kKUsCJ01d5vFAnws73i9VXFx89uzZvn37Vq9ePTw8PC0traSkJD8//9FHH61Xr967777r+uHz589//vnn5cqV69ev344dOwwt6OzZszt37tzibs2aNXPmzPnkk09Wrly5JfBs3rx50aJFrVq1qlu37ogRI/xdHQAwIyIiIiIiYtOmzb/8uuXD/24e/H+bnFHqxVmHe0/cPOA/e4Z/efpfi5LeXHh+9H/PPj95W4fHR99W465Kd9Tv9vzHIz8//q9FSaX/3lyUNPyr009P2fPkB5tGTN+05Octv26M2BxxmX2rsGfPnpycHDt+tgqUEaQpbaQpSwIuTfnWpUuX1q1bV7NmzQ7/n737DmvyWhw4bn/3tr3VW611VevWuveoOKpW62JvZIvIFNyIIiMhjIS99957g0AIgRAg7L0JEFYSEjaEDMbvj7emKMqtxhas5/Ocx4cnvEleee6VfPue9xw+vvDwcGgeCJVKPXPmzPHjxz08PGYfzGAwEhMTlyxZcvHiRQwG815vVFBQ4OLiYvU6FAplaWmJRCJRKJTV4mNhYSEqKrp27doDBw5oaGgs9OkAAAC8BxQKhUKhkEgkEom0tLSEWdhqIYLEYC9vogpVnatvOVQIwbOlUUWaXm0PgsgPgynans0ij4I37T339dIVqzfv/+Wm8V1v4sOg3ofBlIfBlEchVGg8DKZoehFlrUuETDIV4AnPzV0sLZF/9T/jvr6+g4OD71ohEwCA/wnU1PxATfHkM6+puro6bW3tFStWPHnyBNqXlsViNTY2njx58uzZs4GBgbMPnpqaysrK+uKLL06cOPHy5cv3eiMajdbc3NzwOgKB4Ovr6+zsnJub27D4VFRUPHnyRFRU1NLSsrS0dKFPBwAA4H+DJp3W1dUVlFR6RuMs/bMS0ITkLIKpD1rMOFUGmX/fr03DvUHMHCdkmqPi2qjl26nl1SZpmHj4iurqzfu/W7d9/wUFgQeBKvalOgHdOgE9ugE9ugE9OgG93KHt26nsXCdsmiNknO4WnZdfVF5TU1NXVwe99V/xlyISidy94AAA+AANoKbmBWqKJ59zTU1MTCQnJ+/bt2/Lli3h4eEjIyMzMzNMJrO4uPjo0aMXL14MCwt74yk5OTlffvnl/v37k5KS3uu9JicnWXP09PRERER4eHg0NzfP/e6CGx8fJxAIaDS6oaGBu+kQAADAogVtGTcxMdFBHojHt953L1BzyDMLKzMPK1V3xEshC3R9iIZR9EdBnQp2ZUKm2Js2pdKI7Iu3rHecFPxu/U/rd536WVxf/EXyHdcGLb8uLb8uLd9uLb9uLb9uLV9odGn5dqm6t8jYlIqYYp94FWLL2ii0/tHRUWgPur/o7wWlFKgpAPhgoKbmB2qKJ59zTRGJRFNT0xUrVkhISJSWlkIPTkxMFBUVHT169Pz586GhoW88JScn56uvvjp48GBycjLvJ7DI1/QDAAD4VMxeta+XPppU2KHnUyJujhMzy5WyyJE0z5FCFmp6Nr+IpBvHDBpE0nR9iBKI7F/U3A7z6/zw08/fbdi945ToBRU7eetiNa8Ode9ONW+SmjdJ3btz9lDzJqm4NctYl0lb5t51zo3F1hJJ5JGRkYmJCQ6HA9b3A4BFC9TU/EBN8eSzrampqanExMRr165t2LDBz8+PTCZDj7NYrLq6uhMnTvDx8fn5+b3xFAwG83//9388Y6M6AAAgAElEQVSnT5/OyMjg/RxATQEAAPBudkr1DzMSC9ofexVLWOSpOlcp2JaImeEkLQvU3BufR9CeR9KfR9KfhvRqu1YJPwz88eCvS1eu/27D7gPXtMRhGGW31lse7bOHikeHike7CvSFe7uSS7MkqljCDKvrnBOcWtLQ1Nrb2zs4ODg+Ps5ms7kLpi/0zwMAgDeBmpofqCmefLY1xWQyEQjE6tWrT548SSQSuWslcTic7u5uPj6+I0eOuLm5zX4KdxWKa9eu5eTk8H4OoKYAAAB4B6UUh8Nhs9kJBe3aLgWSFnmqzlWaHg2iiBxxi/w7bo1PQql6YTS9MJpeWN8du6JfZF4sXb5myRdfrN11+md5pAgCL+fYKO/SquBKfG24vBrOrfJOzWIWhQKwbG0HjH9CXnl5eXNzc3d3d39//9jYGIvFAjUFAIsWqKn5gZriyULX1Pvu2/vRlkzH4XBSUlI7d+6EwWA0Go37+29qamp8fPy3337buHHjixcvZj+lu7vbyclpyZIlGhoaFRUVPLz570BNAQAA8IibUvSh8YT8Nm2XAjnrwluOlbedqkQRuZKWBaqujfcCuh+FUB4GU3R9OwR0vX76WWj5ms2rNu69qICQMk4VR2AFYVhRC4KMfb2sY7OsU8sfw/n3L2Ts68UsCwVg2XftMz0iMZgcfHl5eVNTE7TBHagpAFjkQE3ND9QUTz7PmpqamjI3N9+7d++FCxeKioomJia435qenp6cnNTV1d2+fbucnFxnZyf3W3g8XkFB4YsvvvDx8eHODOQFqCkAAIAPxp3dx+FwemgjCfltWi75slYFWp5Nmh6NUpb5gjCMgkO1pneHbkCvlnebrBnmpPCDH3fzrdlyYBef2HVtz1t2JZpeRBXXRilUkSAcK2JeKGFdLWnXIGXf+PtwaJKyb5SwqRa1IAjBMZq26S6hGSkZ2YWFhZWVlS0tLb29vQMDA2CmHwAscqCm5gdqiiefZ011dHSIi4tv27bt7t27Y2Njc7dEDA8PP3/+/OHDh62srKBfmYWFhUZGRocPHz5y5EhJSQmLxeLtLz4zA2qKB1NTU0NDQx0dHa2trRQKZXJyEnyCAYDPxPQrTDanqWuwpKmvtJkan9/2yKtIzByn4d7wPJz6KLBTzqZYEJ5907b8tluzonXRdR3vfRcVVvywff0uvqP8OsJ6URpebdp+Xdp+3Ro+JGWXBgnLQkFYtrBZoQiqUsymTsy2HhqiVlXC5oViiGw163Sn4LTEtEwcDldaWlpXV9fR0UGlUoeGhhgMBqgpAFjMQE3ND9QUTxa6phbA9PR0ZGTk0aNHz5w5ExAQ8NZjWltbHz9+vHPnzgMHDjx79szGxubu3bunT58+fvw4EomkUCgf5UxATX0YJpPZ1dWVlpbm7u7u4OAQERFRX1/PYrHAhxgA+GfjdtTU1NQEi91BGfZKa4CHVpiFVTzxLhIzw6k4Vz+P6DOJHXwRSdP1JYpb5AkaZwobpp5Xttp86NLXy75bu+P4L4pIOVShhk+nuk+nuk+nhk+Xhk+nmleHknODqFmeIAwraFYohKwUtqoVtq4TQVULmhWKmGJUUOm2/ilJqS+xWCyBQKiurm5paenu7qbT6aOjo0wmE1rTD9QUACxOoKbmB2qKJ59hTU1OTiorK69fv15bW3uejGlubjY3N9+6desXX3yxZMmS77777sqVKz4+Ph/xTEBNfRgikQiHw5cuXfr1119/+eWXy5Ytu3DhQnd3N4fDWehTAwDgLzR77b428pBbcr0IPIvfGM1vjBZF5N5yqjaIpBtE0g2i+g2i+p+F9931If52P2jT0RtfLf3uP//9fscpMQlTrLJry23PjrlDxb1d0blJxAwvAMPwm+L5LSr5Lav5TfP5TTC3kC+tfZOSk5OzsrIKCgoqKyubm5s7Ozv7+vqGh4cZDAa4aQoAFjlQU/MDNcWTz7CmZmZmiERieXl5e3s7k8l81zFMJpNCodTU1OTl5WVmZhYVFbW2ttLp9I94GqCm5mIymTQajfgKiUQaGBh4I5MoFEpaWlpSUlJBQYG3t/f169c3bdoUGxvb39//V5zS1NTU2NhYZWVlaWlpR0fHn5/kyWKxyGRyWVlZdnZ2Q0MDtD30XNPT0wwGo7W1lUAgEAgEEok0OTk59zA2m00mk6H9lMvLy/v6+uapx+npaQqF0tDQ0NvbO3ci6/u+GgAsBtyU4nA4de1016Q6WVSupEWeIAwjisApO1Y/COzWC6M9DaM9Det7EkrRcKq4KA9fu/3of5avWfPTz8ckjURgWDnHegXXVkVX4luGC1HBuUXMolAAhuE3wfDDcvnheH4TzG1kiqVXfFRsYmZmZn5+fkVFRVNTU2dnJzTHb3x8nJtSoKYAYNECNTU/UFM8+TxrCvpPm2/9lDn3SBaLNT4+/ld81gQ1NVdaWpqenp7oK+Li4vLy8k+ePAkNDaXT6VBmTExMUCiUoaEhNptdUlKiqam5du3a8PBwGo32cU9mamqqoaHB3t5eQUGBn5//+vXr4uLiT548QaPRDAbjXc+CPvDl5+cjEAhpaekbN25cunRJSEhIX18/LS1tdoxNT0/TaLS4uDhNTU1RUdGrV69evXr15s2bVlZWRCJx9v/k8vLyzMzMZGVlr169evHixRs3bqiqqgYEBPT09Mw9ZxqNFhoaqqWlpaio6OLiMnuRlfd9NQD4e3Cn8M1zAPTvNpvNrmjpc02qu22PF0PkCsOxYuZ5Sg7Vd31Jj0Ko0ND2aBR7HHLoktKazfvXbjlw6IrqhTtOV/XixCyLZewbZJ2a5Zxb3hxOLTcdGyWtyoRMc8VNUiRMEgWM0fzGGGXzJIRbdFB4bFpaGg6HKy8vb2xsJJFIVCoV2maKO8fvf/4VAABYQKCm5gdqiiefZ00tEqCm5rKxsTlw4MCKFStERUVFRET4+flPnjy5c+fOixcvenl5dXV1zT54amoqIyNDRkZm//79BAJhbGzs455MfX29hYXFyZMnT5w4ISkpKScnd+HChX379snIyODx+Hdda2IymVVVVTo6OqdOnTp37pySkpKKisrp06cPHDigqKiIw+G4R1Kp1NjY2Bs3bhw8eFBISEhZWVlMTOzw4cP79u1zdHRsamqamZmZnp5mMpn6+vqXL1++du2anJyckpLSL7/8smXLlkuXLvn7+3NfbXp6enh4uKCgAIlECggIrF+/fv369erq6rN/LFNTUxMTE3/m1QDgrzY9S2//eE37QE37AIfzR5fMPhJKqXEGs7aNZh9Xo+5UKGGeJ2aG4zfJkrUtV/dquxfYez+QrBvQo2CRc0kZueP4jZXrd245eOmsjJEMPFPJoVICWSgIx4pZFkva1ErbN0o7NP0+HJukHZqk7OrEUWVCprlSsGQN0yAdMz9Vs6hb5glw5wi/4MikpCQsFltaWtrQ0MBdeWJsbAxKKe4cP5BSALBogZqaH6gpnoCaWkCgpuaytLTcvXv3Tz/9VFRURCAQcnJyXF1dhYSEli5deuTIETQaDV2xgT64kEgkOBx+9uzZu3fvDg0NfdyPMmw229XV9eTJkwcPHnR3d4eWdoyIiBAREVm6dOnTp0+h2pmrv7//xYsX27dv5+fnDw4OJpFIZDI5MDDw/PnzO3bsuHv3LpvNhk41Nzf35s2by5cvf/DgAQ6H6+rqKi0thcFgq1evPnv2bFBQEPTfvEdHR+/fv6+np5ecnNzS0tLZ2RkREfHrr7+uXLlSTExsYmICejUmk1leXq6mpnb06NFr167t27dvbk1NTk6OjIz8mVcDgL8Ud9re1NRU3yAjsaDDMrIKFV1dTxocm2DPvtTDTanRcWYDiW4fV61okydvW6LqUiNjVSgIw8jbV6l5tml6d6g610oapx4T0Fmz9dB363fuPisl9ChUza1B269b04d0y6VBzBwvCMMKmxeJWVWL2dSL20KjQcymRsSyRAiOlYCn6VoEm1o5W9k6WNp7WroEBQSHxsfHZ2VlFRUV1dXVtbe3UyiU2VelwO1SAPBJADU1P1BTPAE1tYBATc0F1dThw4e5j0Cz5rZt2/bvf//by8trcHAQ+nQ1NjaGQqF++eUXOTm5tra2t95rxAsKhaKqqrp9+3Z9fX3ugwwGIzk5+dtvvz169CgWi537EWp6erqjo2PHjh0bN2708vKafVYwGGzHjh1HjhyhUChQULm7u69bt+7gwYNtbW3ceac9PT1Q2+jr6w8ODkIPDg8PvzFhz9jY+Mcff+Tj4+vq6oIKk0qlBgYG7tixw8LCoqKiQk9Pb25N/flXA4C/zqw7oCYZE6xYfLuWS6GASZaEOfaJT3E9aYDBZE/NMjk5yWSyGkj99nHVoqYYOevih/4dJjEDjwJJ4ua5wqZYWZtSeeuiq9peq7cc/GrpijXbjpyVhSs7VGn4dGr4dGr6dGn6dKl7d9xyaRJB4ARg2YJmhcKoahHrOhHrOhGrWiGLYkE4VhKe9tg63NbZy93d3dPT09fXNzQ0ND4+Ho1GFxYW1tTUtLW1USiUgYEBaK9ekFIA8AkBNTU/UFM8WXQ11e5+4e27S11wb1/oc/vYQE3NNbempqenq6ur+fn5v/nmGzs7u97e3unpaTqdbmhoyMfHd/fu3bKyMu7Vno8oOTn58uXL586dS0xM5D44NTVVWlp65syZ5cuXh4SEzP1HGbpAtHLlSuiJs88qKipKQEBg586dWVlZIyMjIyMj5ubma9askZOTo1Ao3CMHBgZgMNjmzZuVlJSqqqq47/vGbX5mZmZbt249ffp0b28v1D8sFotKpVZXV9Pp9MHBQX19/XfV1J95NQD463AvN9GHxmPy2tQc8fLWhXdcqjTcakVMMS8CyoobqRPM37dv4nA4bDa7mkizj6uWssiRtS56HNRlHDMAixsyiu5/4N8hZZl/XsNj59mby77f8NU33+65oMj/OFLBoUbFvQ1arE/Vk6QKLdzn0S7vWC9ijheAZQuY5kOr9gmYFfLDsDcRac/to9x9AgMCAkNCQiIiImJjY1NSUjAYDIFAgFKKTCZDKQUm+AHAJwfU1PxATfFk8dTUn93H98P37F10QE3NNbemJicnCQTCkSNH/vvf//r7+4+MjJBIJHt7+127dp04cUJLS8vDwyMsLAyLxXKv5MxGp9MLCwt93yEiIqK4uPitZ+Lm5nbs2DEhIaGGhobZjzc0NCgoKPz3v/91dnbu6+t741kTExNFRUXLly8/f/58cnLy7G9hMBglJaVNmzb5+vpCwQOHw1evXq2kpESlUrmHDQ8P+/r6/vTTT8LCwmg0+q3n1tXVpaKismnTJllZWe7cvOnpaQ6HA+27NTY2Nk9N/ZlXA4C/AveqFJvN7qQOR+OIao54eZvCB35EeAzdOIp6x6VaDpVnGlqBq+4dZzDZbDaLxSpvoTrE1Sjb4mWti+/5dzyPoBlGDxhGDxhE0u551p+RMVq/95dv125bvf34zzIIgecpN+2qFd2I3KHk2qbk2qbo1qbk2qbg3CJmSRCAZfObZPPD8/hNC/hNsPLmaQZOsV4BEZGRUXFxccnJyenp6RgMBo/Hl5WV1dfXt7e3k8nkwcFBkFIA8IkCNTU/UFM8WRQ19c7rUe/yD7lOBWpqLqim9u7d29LS0tzcXFVVlZqa+vTp0zVr1ly/fj0vL4/D4TQ0NOjp6R0+fPjq1auKiooaGhq6urouLi5vXZKupaXFxcXl2jvIysp6enq+9UzMzMz27NkjLS39RjIRicQHDx6sWLHC0tKSRCK98Sw2m11bW7tu3brdu3cHBATMXsEPh8Opqqpu2LDB2tqaSqUyGAxra+vvv//+l19+IRKJ3DmBIyMjISEhu3fvvnLlSnx8PPTg1NRUe3t7YWFhTk5OQkKCvr7+2bNnhYWFIyIi3nry89fU+74aAHwU3EtSLBarvJnqkVJ/z71I0iL/nm+radyAdSoDmTxqFEm97VSlZJOPCK3AVfUMjYxVtlDt42pUHQpuWhVrebU+DevTD6fpR9Ae+BEVYClnxB7+sOPY2q2HdpwSPSEDFzLByNjVyjm1yDm3zhktck7N0jZVwmZ5oiYvxU2SBUzQ/CYYOUTqc8cYz8DI2NjY1NTUrKwsHA5HIBDKyspqamqgewuhe6VASgHApwvU1PxATfFkEdTU6xel3hlKbyTXP+ESFaipuaCaWrdunZGRkaGh4YMHD4SEhA4dOnT58uXw8HAKhTIzM9Pb2xsVFWVjY2P1ip2dXXR09NwrRTMzMx0dHcHBwXfe4dGjR+Hh4W89k2fPnm3dulVOTu6Ntfs6OjpevHjx3XffGRkZtbS0vPGs6enpnp6ey5cvr127Vl1dHY1G19TU1NbWFhYW2traXr58ef369ebm5tDUvvDw8AMHDqxZs8bT07OwsLC2traioiIjI+Phw4cbNmy4dOlSdHQ09LJMJjM8PFxDQ0NBQeHy5curVq3av38/AoF4Y5FDrvlr6n1fDQB4x70kxWQya4h9VlGVkubZQnCsgm2ZcTTdMnkMmTyOTB5DJo89D+u95VipYI03CijNKiNZR1cq2+JlrIrU3Zsfh1Afh1IfBHSr2ZcI3fM+cEH22+9/3LDr51Nij4WfRomb4wVhWHFkqZRtnbRDkwx3ODbJODZJ2zdI2lQLm+WJw1+qwMM1TQMVTOPkEEnP7CM9/MNjY2PT09NxOFxxcXFVVVVDQ0Nra2tHR0dvby+NRoP2lQLLTgDApwvU1PxATfFkwWvqj5b6c330vscvZqCm5oJq6ssvv/zxxx83bNiwatWqb7/99vjx40lJSWNjY3/nJ5iHDx9u3LhRXl7+jX95SSSSiYnJypUrnz9/3tjYOPeJIyMjAQEBP//886ZNm86fP6+trX3v3j1hYeGdO3d+880369evt7Kygqb2VVdXP3v2bM2aNTt27JCUlNTR0bl9+/bFixdXrVr1r3/968qVK3FxcdBrjo6OIhCIAwcO7Nq1a9OmTT/++OOpU6f09fXxeDyTyZz7Y5m/pt731QCAR9yUGhtndJIHjAJLJcywQvBsUUSuDIqgF9wDix1CJIxwh15Ij7JjpRgCK4/KETRBSyIL77g33w8iPwgi3/VpU7TIOSOhv3rz/m+Wr9ly6JKoXriWZ5NuQLeqe5MIIkcQhhWxKBKzrhG3bfh91T67BnHbOlFUhaApThiWoWEWbox0RVrbmdl6mDoGevsHx8TEpKen4/H48vLyhoaGtra27u5uKpVKp9OHhoZGR0cZDAbYohcAPmmgpuYHaoonC11Tr+LoPebuvbpI9elP9wM1NRdUU7t3766srMTj8Q4ODr/++uuqVaskJSXJZPLf+SHGwMBg+/bt0tLSdDp99uPca1NmZmbt7e1znwjtEJWUlHT37t0zZ87s3bv35MmT0tLSOjo6N27c2Lhxo4eHB7TRMIfD6ejocHNzExMTO3LkyKFDhy5duqSiovL48eNNmzYJCgqmp6dzX5PBYAwODtLp9I6OjqCgoEuXLq1cufLixYtVVVVMJvONc5i/pt731QCAR1BKMRgMUi/9gXuhOAIjjSxQc63R9KjjN0bLoAgPAzphsUPwuGFowGKHngR333KsFDBB85tkKTjWavqQ7vr3aHi28t/z+3HPma+Xfff9j7v4JJ6pOFZq+bTf9eu+69+t7dt5261Z1AwnAMMKmhGErWpEbepFbepFreuELcsETHGCJpk6qGiko7eLq6u7u7uXt3dgUHBMTOzLly/z8vIqKiqampqgeX39/f3Dw8NjY2MMBoPJZLLZ7NkpBWoKAD45oKbmB2qKJ4ulpt7nQtOHPGdRAjU1F1RThw4dYjAYo6OjPT09fn5+58+f//HHH8PCwt46l29+VCo1KyvL6h3c3NywWOxbn2hhYbF3715xcfE3bo5qaWnR1tZevny5g4MDNPPwrQYGBlpaWsrKyggEQklJSV1dXXh4uLS09I4dO9BoNHf2IIvFIpPJtbW1xcXFRUVFFRUVZWVl9vb227dvV1RUrKysfONloaUm+vr6AgICLl++vHnzZmNj4/7+/jcO+5OrUPzJVwOADwZdlWKxWGNjYxVNvYYBJeIIjAyq4IEfERE3AIuhqbvVipvhZK2Ltb1aDSL7DaMHXkQPGEYPPI+g3/cnydqUCMIwouZ5sjalYgZJh66qrdq0d8W6HbvPyVzX9VO0KdbwIWn6dmn5dmn5dmn6dml4dyo51YtZ5AvAcgQQhQKWVQLIagHzEgFTnIRpxn2bOAfPEF//wKCgoNDQ0KioqMTExMzMzPz8fGhDua6uLmhe39jY2MTEBIvFYrPZb9woBVIKAD5FoKbmB2qKJwtdUx9woQlcm/onm7umX3NzMxwO//rrr2VlZSsqKt73BZubmx0dHX97B2lpaXd397c+0cPD4/jx41euXCkoKJj9eE1NjYCAwMqVK4ODg//ncnmzeXt7X7hw4dixY52dnbNXp3gDjUbT0tLasmXL06dPoUtYb1VVVaWurr5q1SoZGZm5Ufdea/r9z1cDgA8zO6UItd0W4eUSZtlSlrOXnRgzjuq741ItZZkvY1Wk4dnyNIymH/77eBJK0fImylgVXXkUeVLKePsJwRU/7Phh16kTYvqC+rFKTrVq3qQ7XqQ7XiQ1L5La7190qnq0y9pXi5rn85tgb8ALbpgW3oDlSiEy7tsmOPtGhoVHxMTEJCYmpqamZmZm5ubmFhcX19TUtLa29vT00On0kZERaF4fdD0KLDgBAP8MoKbmB2qKJwtdU7MWlwD3TQFvqykGg5GWlrZhw4YdO3bEx8e/se3s/0QikSIiInTf4cWLF7GxsW99Ynp6+tWrV48dO+bj48P9LMVkMrOzs/fs2bN3796MjIzJycnp6enJycmhoSEGgzHPDsIUCuXevXv79++XlpaeZ3csBoNRUlJy4sSJQ4cOubq6cjgcaN4gh8N5Y4coqH9Wr16toKAwe4F1yLtqampq6gNeDQA+wB/3So2NVbWQbaIrpcyx4uZ5Gh6NJjH9c5edkLDAS6MIWl5tD4PIj0OpT0Kpj0Mo9/w7RA0SDgs9XLPj5LLvf/xh99lTsmZSlgXKbsRb7u3vGvKO9eKWhfzGaH7jrBsm2eLwDB3rBHufqOjo6KSkpIyMjOzsbDweD10Nhm6U6u3t7e/vHx0dhS5JgYX7AOAfBtTU/EBN8WTBa+pD1/T79K9MgZp6m7k1NTMzU1dXJy4uvmzZsnfdqvRXIJPJGhoamzZtgvaDGhkZGR0dbW5utrW1XbZsmbq6ek1NzczMDJvNptPpGRkZlZWVAwMDMzMzU1NTQ0ND0GSh8fHxkZEROp0eGBh45syZn3/+2dfXl/sWTCZzcHBweHiYwWCMj48PDQ1VVFSYmJisWLFCXV0dh8PNzMxwOBwSidTc3Nzd3c19zYGBgeDg4MuXL2/fvh2FQkEbbUHT9qB9gclk8sOHD3/44QcVFRUymTwyMjIxMQGtTN3e3v5nXg0AeAH9VwY2mz02Pt5JppuFlkmYZYub591xrYPFDiLih2evOQEtO6HiVC1smiNhnq/hSbwf2Hs/oFvLo1HONGPfOenlazb/d/WmrT+LXtQJlLapknNqlndpfftwbpVzbJJAlQjDs0VM0sRhqaImL7VRsbae4ZGRkSkpKdnZ2QUFBdDq501NTUQiEVpwYmBgAEop7i1SIKIA4J8E1NT8QE3xZBHU1Myf37n3n5RSM6Cm3uatNUWlUv39/desWXPjxo3U1NS/50ympqY8PDyOHDmydu1aNTW10NDQiIiIu3fvbt++fcuWLRkZGUNDQzMzM93d3f7+/lu3bhUUFExJSZmZmRkaGrKzs3NxcYmPj8/MzAwKCnrw4MHmzZu3b9+ur68/PDzMfYvi4mJra2tvb++srKyUlBR7e3tRUdEVK1YcOnQoOzubwWDMzMyMjIz4+vpevHhRSkrKwcEhMTExJSXFzMzs5MmTK1asuHLlSnt7O5vNnpmZmZyc7OzsDAgI8PPzc3d35+fnX7FixYULF9zd3f38/PLy8uh0Oo1Gc3d3/zOvBgC8mJycZDKZ4+PjVPqAZXiZLBIrbp6n5lZvHDMwe7WJ2ctOPA3pVXGq4jdGi1vk33ZtUrQuOq9gvmLt1n9/9Z9N+8/zyZtff558wyhDCJ4jaVN106FJ1qllzmiWdWoWQxYJwrEysHhdM78XSPdnVn52bgEhoWFJSUlYLBaa19fS0kIikXp7e6GOGh4enrsAOqgpAPgnATU1P1BTPFkcNTUz8+eL6h9SUjMzoKbeBoVC7d+//9ixY7MfZLFYLS0thw8f3rp1q6Oj49/2Kaerq8vHx+fixYvbtm3bu3fv/v37Dx06JCIiEhUVRaPROBzOzMxMb29vaGjounXrhISEXr58OTMz09/fb2hoeObMmf379x88eHDv3r07d+4UEhLy9PRsaGiYPcUOh8PdunULWnVj//79u3fvPnHixJ07dzIzM/v7+6EjWSxWTU2NlpbW8ePHd+3atW/fvgMHDmzbtu3w4cOampqZmZncNc1HR0dTU1N37969a9eunTt3rly58l//+teKFSt27ty5a9eux48fl5WVMRiMysrKP/NqAPC+uIs0TE5Olrf0xeYRvdPqraPK5VE5Upb4O671eiFkw+j+F9H9htED0GoTL159YRg9YBBJfxTYrexQKWSMPnvL9qfTEivX/7Ri7dYTIo9+0/G7YZAiAU+/jUwRgWWKmOLEkKUStvWS9o2zh4RNrahFkSAcq4BIfIIKQNm52Du5unj4BgaHxsfHZ2VlFRcX19XVtbe39/T00Gi0wcHBkZGR8fFx7uw+sGofAPxTgZqaH6gpniyemvrdGxP6Zvn075N6E6ipuYqLiwMCAoKCgmY/CK3oHRoa6uLiQiAQ/rYPOlNTU11dXUlJSa6urjAYzNLS0tPTMyMjY2BggHuL1NjYWFNTk5ubW2JiImgZ0jQAACAASURBVLT638TEBB6Pd3d3NzExefHihbm5uaura0ZGRnd39xuXfaAXRyKRBgYGxsbG1tbWwcHBBAJhfHycG11TU1NjY2P5+fkBAQEoFMrQ0PDFixfQkcXFxbOvdDGZzMbGRvt3SEtL6+npmZycHB0d/TOvBgDvBSqQqakpJotd1ky1ianWdslXscVBV6VUnGvvB3Rxl5d413gU2KVomXNY4N7aXXwr1v+0Yf+FM/LmQs+ThGHZsuYZD+0SUB5RTxwSpBEZwqa5IhYlota1Yjb10BC1qha2IAjAspUtUl44hDu6+Xp5efn7+4eFhSUkJGRlZREIBCilyGTywMAAtNoEk8mce5cUSCkA+OcBNTU/UFM8WXQ19TkBNTXX1NQUh8OBLvvMxr0NY56VHv4i0Ker/v7+sbGxt747dMPSG+s6sFgsOp1OoVC4i6G/1dTUFIPBIJPJdDp9/gU2pqamxsfHqVQqhULh/QrSx3014DPHvSQ1Mj5RTaRZRVUpWOEEjLMETLJEETglx2pd/87HIdS3j1Dq4xDqo2Cylnud5LOok4I6qzbuWb3lwHY+cT5FlBSySBSBu2mW8dg+wcknIjgk1DMg4oljkpxFhiA8R8iiRAhVI2RVK4SsFDInCJtmK1q+NHWL9Q4Ih6bmxsbGQvdKFRUV1dbWtre3UyiUwcFBaAH02aufg0tSAPDPBmpqfqCmePI519Tk5OTExMTIyAh0O/5bbxeZmpqCjhkfH5/7EZ9HoKYAAPikcS9JTU5Ojo5PVBH7rKOrpC1zhU2xgjCMkGmOvH2ljn/XgyDygyDy/SDy/de/eBBEfhBM0fFtV7ElXNdy3X7s2ldLl/+w4/gZGWOBZ/ECJlkCxhgRWMYjuwQX38jw8PDIyMjIyEjfkFgDl2RpswxBGJbfrITfvJwfUSAMz1a0TLf0TgqLiouPj09OTk5PT8dgMHg8vqysrL6+vqOjg0KhDA0NjY+Pz74eBRacAIDPAaip+YGa4smnWFMfa/fekZGRxsZGNBodHx9PIBDeujD0xMREU1NTZmZmeXn5R9/VFNQUAACfNO5VKRaLVdlKRUVWCphkKdmVipnl8ptkiVnkq3t3aPt13/XvmTt0An7/QsY0c885mW+Wr/5q6fKdPwvfRGRpeLUpOdcJIXIFjDNVkcmOPpERERExMTHx8fEJCQkJCQnBkQkwj2Qhk0wBEwy/SQ6/MUYJmW7lm5KcnPzy5UsMBoPD4QgEQnl5eW1tbWtra1dXV19fH7R+JvcWKXAxCgA+H6Cm5gdqiieLp6bm3DD1zljivaYoFIqzs7OgoOCePXt27NixdevWn376SVlZGVpFANLd3e3t7f3LL7/s2bNn+/btu3btOnfu3LNnz6hU6sda9AzUFAAAny7uVSk2m13SSLGKqpRD5SnalRlGUh/6t8vaFAnCMRKWBarurRo+nVq+XVp+3Vp+3Zq+XVp+XVq+XRo+JCW7sl/kzX7YeXLZyg0/7j134Za1PKpQzb1FwbFGzCJfyCRTxjTF2j0kODQ8Pj4+NTU1IyMDjUZnZGSkpL4MjUk1804TN0ULGKNVrTKs/dPik1+i0WgcDgdtJFVfX08kEkkkEjST9q0pBWoKAD4ToKbmB2qKJ4ujpuZZz+8tS/jxWFNsNtvAwICPj+/8+fOamppIJNLe3t7Q0NDGxiY3Nxc6pq+vz9HR8cKFC4cOHdLV1TU3N3/w4MH58+f37t2ro6PT2dn5UX4Hg5oCAOAT9VpKNVGsoqtU7AoU7cuehvQg4odNYvrv+RHlbEsEYRhJJEHJuUHVs/2OF4k7FB2qbjwI3ver0qqNe1dtPnDgitpVHX856xJVz3Z5hxoxi3xhGFoWHmeA8vby8YuOjn758iUWi8Xj8fn5+Xl5eVgsNj0DHZmQbu6bbuCe7hicHpucmZ2dnZ+fX1ZWBl2P6uzshDoKmssNLdwHFkAHgM8TqKn5gZriySKoqT+xNPrrScVjTdFotD179vz66682NjZlZWV9fX1DQ0Pt7e2NjY09PT3QMWg0WkBA4NChQwgEorq6mkwm19bWWlhYHDx4cPXq1RkZGaOjo7z+vUFNAQDwaZp1rxQTWnbill2Bon35wwCSafwwNAyjaPf82mSsCELwbAlkkZxDnZIbUdm9TcmNKGqCPiNvufUY//K1237Yc+64uIGwYbqCU6OSa6usfY2oGV7QOFPaMFIX5mpnZ+fv75+YmAhtFVVRUVFZWVlWVlZUVITH4zHZ2IRUdGQSOiUdk5ubW1hYWFFR0dDQ0N7e3tvbS6PRZncUtIYNuCQFAJ8nUFPzAzXFkwWvqdkT/F7Pozcq64+i4rGmamtr161b5+DgwG2n2aBftMbGxvv27ZOVle3q6uJ+q7i4WE1NbcmSJZaWlkQi8b3elMlkjoyMDL+ura0tNDTU3d29trZ2GAAA4BMxNDQ0ODhI7usva+xFRVXKonDytqX3/TuMYwdNYoe440UkXde3TRJZIGSKFbMolLatkrIqu/404eANnVVbj3y7dtuW48K/avlJ21TKO7fKOTVJ21YLIXD8RulCesFKDy319fVRKJSPj09cXBwGg4Hm71VUVJSWlhIIBBwOh8FgMjIyoOl/WCy2oKAAujAFbc7b09NDpVJpNFp/f//AwMDg4ODQ0NBC/+Q+0OjoKFgtAwB4AWpqfqCmeLLQNcWNqXdtyvtaU0EH8VhTeDyej48Ph8NNz8L97vT0NJvNFhAQ2LZtm6Gh4ewnkslkNze3JUuWSEpKFhQUvNebdnV1FRcX41+XkZHh4eFhb2+fnJyMBwAA+BTk4vDYXDw2Ny88OUffHcNvjJa1Lr7n12EQSTeIpD9/9efzSPrzyP7nEXRtb6IksoDfGH3tecovah6rtx79aul3KzfuPyz8VMyi6KZT803H5puOTZI2lUKI3BtGGdefhAkp3peRkVFTU3v69KmFhYWrq2tQUFBMTExiYmJCQkJ8fHxMTEx4eHhQUJC/v7+/v39gYGBISEhkZGRcXFxKSkpGRkZWVlZ2dnZubm5ubi4Oh8vLy1voHxtPysvLJyYm3tiGAQCAPw/U1PxATfFkoWvqVRm9K6ZePwpqKB5rCofDaWpq1tbWQuHEYDBm/4qanJzs6+s7d+7csWPH3NzcZj9xfHw8Pj5+yZIlly5dwmAw7/WmBALBw8PD7nU2NjZIJBKJRNrY2NgBAAAsVravoGzsn6ICdVCRusjwO+ax4giMNJJw17f9cQhFL4ymF0bTC+t79efv43EIRc296er9oO1nZZZ+t/6rpSu28kmf0/QTNi8Wt62TsG+UsK0XsSwVNMXdMEy/+jji9FWps79c/O2334SFheXl5TU0NB49evTixQsYDIZAIBAIhKmpKQwGMzIyevHixfPnz58/f25gYGBoaGhiYmJqamphYYFEIq2srGxsbLinvdA/P14FBAQMDQ39/bvtAcA/Bqip+YGa4sliqan/XUZz1vz70JrKzc1VUFAwMTF5+vTprVu3FBUVdXR0nJycysrKoLn1LS0tP//885kzZwICAmY/cXJyEo1Gf/HFFydPnkxPT3+vN+3p6SkvLy96HQaD8fT0dHR0fPnyZREAAMCiRCAQCARCYWFhckaOlV+qLDxB3DhZ3DhJAp4ujSrS8Gx9ENT7KIT6alBe/Ul5FEJ5FEzRcm+4ouaw/YTg8h92rtiwZ89v6ue0AvlNC8Rs6qEhbFkqYIoTMEoX0guRuKMvKSOvpKSko6NjaGhoa2vr6+sbFRWVkpKSlZWFfQWDwWRmZr58+TI1NTU1NTUtLS09PR2a74fD4fB4fEFBQWFhIYFAWOgf3sdRXV3NZDLBtSkA+GCgpuYHaoonC11Trxpp/mtTbx7NU03l5OQcOXLk+vXrQkJC169fv3z58rFjx/j4+PT09AgEApPJLC0tPXbs2IULF8LCwuY+98svvzxw4EBycvJ7vSmHw2EymROv6+rqCg8P9/DwaGpqmgAAAFiUGAzG2NgYsYsWk9v82IsgjcQLwbP5jbPEzPEqLg26Ab33A8n3Asn3AnvfGFperbKmmedkjDbuPbt684Ftx/lPShldfhzND8cJWZYLoWqEUNVClqUC8FwBw1RRvQBZHdM7d+48fPgQDoc7OzuHhoZmZmaWlpY2NTV1d3fTaDTo3qfBwcGBgQEajUahUHp7e3t6eshkMpVKpdPpg4OD0F1G4+PjDAZjoX9yHw2TyQSLZwAAL0BNzQ/UFE8WuqbeM6dmZhfVh9fUrl27dHR0AgIC0tPT4+Pj4XD4oUOHdu/e/eLFi9HR0cLCwiNHjry1pnJzc7/++uv9+/cnJSV90Ju/BqzpBwDAogV9fIfW7qMOjCUWtD/xLpYwz9P2bFCyLxM1w4lbFqq4NWn5dmn7df8x/Lu1/bo1fTqU7UqFHoUevKzy7epNqzbtP3xVXehptKJjrYgZTgCWzW+af8Os9IZZCT88R8AoTVzPX0EXrqWl9eTJEzMzMzc3t4iICDQaXV5e3tbW1tfXNzIyMjExwWazORwOh8NhsVgTrzJvdHR0bGwMaidoOynuMugL/SMEAGCxADU1P1BTPFnwmvrf61C8BTQ/8MPvm0IgEG8EzOPHjzds2MDPz08mk6uqqk6cOHH69Gl/f//Zx0xPT2Ox2P/7v/87derU+870eytQUwAALE7clGJzOGMMZmJB+z13gqQFXtO9DpU8ahrbr+pSLQzHipnjVd1b1b1Jmr5d0NDw6VT3ape3KuSTNFi1+cC/v166bufJK1qeKo41mj5d6t4dCo41wqY5/MZZN4yzbxhj+Y0yxPWDVe4Z6erqPnv2zMLCYnZKEYlECoUyPDzMZDKhjpqamoICj8PhsNls1itQaIHtpAAAeCtQU/MDNcWTha+p1+bv/fmiane/8OE1ZWBg0NzcPPtBFxeXo0eP/vrrrzU1Ne3t7Xx8fMeOHXN3d599zMTERFJS0pIlS65cuYLFftibvwbUFAAAixOUUhwOZ2iUkZDfpu1SIGtVcNerySxhCJUyjkwZM47qU3erFYRhRBE4RacGFY+2254dtz07brm1XLsXtOXYjaXf/bB87bZD17XETNBKTvW3PdpVPTuU3VokLAmCMAy/MfqGMVrA6KX48zCNRyaP9fSNjIysrKw8PT2joqKysrLKyspaW1spFMrQ0BCDwXhjtyhuU72Bm1KgpgAAmA3U1PxATfFkMdTU3yw3N/fOnTs1NTWzH3RxcTl27Nhvv/3W1tY2NDR06dKlrVu3mpiYzD6GTCa7u7svWbLk9u3bpaWlvJ8JqCkAABYb7uw+DofTSx+FUkrOqkDLs8kwimaeOGqeNGqeNIpIGH4WRr7jWisIyxI1z79pVyPnUCdsmH5Y4N66nSdX/LBz60mRM8q2IiYYeadGRVeikitR3rFRAlksCMOKPwuR1vOQeeol+9xH+ylC38AQgUDY29v7+fnFxsZisdjy8vLZKcVisaCU4p7h7KbiAh0FAMC7gJqaH6gpnnyGNZWXl3f69Onc3FxofaTp6WkWi/X06dOffvpJSkpqeHiYw+Goqalt3bpVWVmZTCZznwjt3vvFF184OzvP3tX3g4GaAgBgkeCmCJsz2UAayK+j5NeR4/PbHngQpCzxGh4Nz8OppvHDr8aIafwILHbwaWjvLcdKEUTu9WdJZ2857Dwru3zdjlVbj+67onFZN0QSVSbn3Crn3Crn3HLTvk4cWSwEy5IyjFLVs9Z8ZKytB79nYGFkZIREIl1dXYODg5OSknA4XGVlJTTB760pNfeEQUQBAPA/gZqaH6gpnnyGNVVaWrpmzRoUClVTU9PT09PW1paVlXX58uUDBw7A4XDot7Kvr++pU6dOnTrl5+dHJBJ7enoaGhpsbW1PnDixY8eOgoKCiYkJ3s8E1BQAAAtu9qWe8Ql2c9egS1KdQUCpQUDJQ88icfM8Vde6Z+EU45hB49hBk9hB45jfh0nMoGFU/+PAzhuPww4KPli3+8yy7zeu3X32qKSJgHG2tH2jjGOTjGOzjEOTlF2dGLJYxDTrJixe18TlmSHMwMDAyMjIzMzM1tbWy8srMjIyLS0tPz8fmmtNpVKHh4dnT/Bb6B8SAACfNlBT8wM1xZPPsKZIJNLmzZsPHjyora3t7u5uYWFx/vz5zZs3q6mplZSUQMc0NzffvXt348aNBw8ehMPh7u7ujx494uPj279/v4mJyewLVrwANQUAwMKanVIMJrupc8AxoVbSHCtgjBYwzhIzw6k41+iH9xlE0p9H0p9H0rlfPI/sfxZOfehHvGOdd/Ci/Hfrti5btXHzCZFLD2NEUVXitvXitvXitg3idg3iNrXC5gRheLY8IumZlb+1jZ21tbW1tbW9vb2bm1tgYGBsbCwajS4qKqqvryeRSDQajbuCH0gpAAA+ClBT8wM1xZPPsKY4HI6RkdHevXuXLl26dOnSb7/9dtu2bcbGxpWVlRwOBzpmcnKyurra2Nh427ZtS5cuXbZs2bp163777TcXF5fx8fGPtYUiqCkAABYWN6U4HE5tO90+rlrEFCNpgReCZYsicMqONY+CyXphfXphNL2wvte/6NN0qbp2x27luu1ffr3sx71nfpY2vvI0gd8YI2RZIWJdK2pTL2pdJ2JVK2hWwG+SfcsyFeEa5esf4Ovr6+fn5+/vHxQUBG3Lm5OTU1ZWBm0q1d/fPzo6OjExAS3fB6bwAQDwUYCamh+oKZ58hjU1MzPT0dFRUFCQkJAQEREBTS/p6Oh44/9g4+PjHR0d+fn5KSkpMTExaDS6srKyt7f3I54GqCkAABYQd8EJNptd0dJnH1ejYIUTN8cJwbPFzfHKjjU6fp2PQiiPgt8c9/xIEvqRhy4prfpx1/JVG0+JPJQ0iLtlXyZvVy5gkiUAxwmYlwpYVgtYVggiCvhNstWt0618kkIj42JjY+Pj4xMTE1NSUtLT07FYLIFAqKqqam1t7enp6e/vHxsbgxZDBxtGAQDwEYGamh+oKZ58njU1MzMzNTU1Pj4+PDzMYrHm+Z09NTXFZDJHR0fZbPZHPwdQUwAALBRuSk1MsCpb+uzjau44FEpa5ouZ5QqYZMnalqt7tekG9N4LJOsG9OoG9OoG9uoG9t71JSlZ5V9QQGw/enXN5gNbDl26oISUt8jV8iLq+HereRJlrEsEYdn8MBy/aSG/ab4gDKNmnW7jnxoZn/ry5Us0Go3FYvF4PIFAKC0tra6ubm5uJpFIFAplcHAQpBQAAH8RUFPzAzXFk8+2phYDUFMAACwIbkqNjE1UEfvs42pu2xco2pVpejQq2JUKm2JlbEpV3Vu0fLu0/bqhoeXbecuhQuRp1HFB3TVbDq7ZcmjfBfnrOj4anm3QYVp+3epe7fL2VYIwDL9xFr8xRgSOUUGl2wakxiSmZWVl5eXlFRUVVVRU1NbWNjU1EYnEzs5OCoXS39/PXXMCpBQAAH8FUFPzAzXFE1BTCwjUFAAAf523rh7OvVFqcnJydJxZTaRZRVfJonDyNiUPAzpgsYNPQ3pkrQmiiFwZ65Lbbi3q3iQNn647Hi1yyPxfVe23Hr32n/9+v2bbYT5po5sWeRo+nRo+XRo+XRo+nWpe7crO9WLmeeLwDGlEmgzi5W3USxu/5ITktKysrPz8/PLy8rq6OiKRSCKRent7+/r6BgYGRkZGxsfHoTUnuNtGLeAPDQCAfyRQU/MDNcWTT6OmsBpLuC64ty/06XwsoKYAAPjrzFNT0L1S1UQaKqpSwCTrpnXRo6BOWNwQPG4YFjf0NKRX1rpICJ4tYUlQdm1R8WgXNc7Yc0HhP99+/++vvtlyjF/oeaKya/Ntz47bnh2qniRVT5KKR7ucQ42oWZ6gSeZDm1ike7itd5RLQHxSUhIajc7Pz6+oqGhsbOzo6KBQKHQ6fXh4GIooFovFYrGgS1IL+LMCAOCfDdTU/EBN8WSR1FS7+4VXtaSBff1bs0vqH1ZUoKYAAPi4Zq94TuwdTivuii/oGGWwJ1+tj/fGshOK1nk3rYp0fduehfcZRve/iB4wjO5/HkHT8W2TtSkRgmMFjDJPy1tuPPDrt2u2rNvFd1zihYBB6k27agWXVkVXoqIrUdG1TdGFKGNbLWqeL2maed8mztEr1C8wNCQ8OjouMSMjIy8vr7y8vKGhAUqpwcHBkZERBoPBZDJnT+0Dl6QAAPjrgJqaH6gpniyOmuIW05spNauy/oE9BWoKAICPaHYvNXUN+mU03/Mg6LoTInFtvfQxDmdycnKSw+Gw2ezK1j6HuJrb9gU3rYq1vIlPQij64bTZ43EIRcWh/PJdn52/yK/aenjFhj3b+aTO3XYWgefKOjXLObf8MZxapGwqRczyZcwyH9glOvtGBIeERUVFJSYmZmRk4HC4srKy2Sk1NjYGzevjcDiTk5Ngah8AAH8DUFPzAzXFk0VRU69iak4i/XFd6tW3/sirN8PrEwRqCgCAj4WbUhMsdmvPkE96k7YrQdISL2ddqOaYH4tvJ1FGmEzW6NhEA6nfPq5GxS5fxqpI3b35cQj1jfEomHzHvoRf2333Wall3/+4cvOBXRdVftUNlbCuknZo+n04Nkk7NEnbN0jaVAmb5cmYox85JLsGxEZHR8fHx6ekpKDR6Ly8vLkpBa3aBzoKAIC/E6ip+YGa4sliqKl3xdQf5TT7O9xHP/2cAjUFAADvuB01NTXFYLLaeofckutV7fMVbIt1fZofBbRJWOSpOxZE5RK7qEOdlEGnhFoZyxxJZKGqW9P9QPKDYMqDIPJ9aAT23PUmKqPw524ab9h16r/fb9i47zyfguU1/SRh80Ixq2px2/pXo0Hctk4UVSFoihM3Res5pXqGJCYmJqampqLR6JycHAKBUFlZ2djYOHcBdJBSAAD8zUBNzQ/UFE8WQU29yqM/F1P/pJwCNQUAAO+4C0twOBxi76BrUp0IPEvWmvA0uNMmjYFKHn3o3yZhkadiiwvIaKho6pW2xArBMfIO1Zo+nXf9e2YPDY8WCcPkjfvOf/XNtyvWbTsueE/FsULVvUXcAi8AyxZEFAijqkWs60Rt6kWt64SR5QKmufzG6KfOaQGRyVBH4XA4AoEALd/X0tLS1dXV19cHUgoAgIUFamp+oKZ4stA19bY1Jt7bp3oTFagpAAA+zPTroJSq66C7JtfJoXLlbYr1grvME4etUhmolHHzhKH7vq3y1gR1R7xddEUkpvaWTY6YWa68faW6V4emb5eWX7emb5cMIvtnMb2VG3Z9s3z1T3xiV7W9lGzL1L3aNbw7b7k0SlgWCsCwAqZ4AYtKActqAfMSfjhO3DTziWOyf0RySlo6FostKCgoKyurra1taWmBlkGn0+lDQ0Pj4+NvpBSoKQAA/k6gpuYHaoonoKYWEKgpAAD+vNnr9VW39aPLe6ra+llszu/LnbfRXJPqVB0KZK2LHwd1wmIHLJJGLZLGLJLGLJJGjaPpd72bFWyKbtvmWkeUWIcVqtvniJvnydpWqLi3KthVXlJ33XVGavXmA99v2n9M5ImAXrSCXeUdL9IdL5KaV6eqR7u8Q62YRQG/CYYfhr9hWnADliuFyHjkkOQTmpCUkobFYgkEQlVVVVNTU0dHR29vL41GGxwcHB0dZTAY3DXQQUoBALAgQE3ND9QUTxa6pmbeMdOPW1lzSwnM9AMA4LPD7ajxCXZdx4B9fO1j72L7+NqSpr7R8Ym6dpprUq2aU6GcTfF9vzZY7JBp/LBp/LBp/Ah3GET0aXk23UQVKFlhLYPzjX1yVG0wgkbp1x5FnJAw2LD3l5Ub924+ep1PzlzSIl/RpUnZvU3Zrf33P93a5BzqxCwL+Y3R/MZZN4wxkqbp920TXPxjkpKSMBgMgUCorq6GpvZRqdSBgYHR0VHoktQby6CDlAIA4O8Hamp+oKZ4sghq6i3r9P1xxWpuMf1zYgrUFAAA/8Ps61FTU1OjDFZte79NTI28VZ64OU7JJh8RVlFY1+sYX3PLDn/TuljHh2gcO2gSO2gSOzR3PAunano0iZnhlKyyjT0z76EizypabD0psmzVphXrd+06r/jb/VA55xZ5l9bfh/Pvf8o6NIgjS0TgGAmT5JvwBGl48j3rGHvviJiYmPT09Pz8/KqqqpaWlu7ubu7OvNyOAjdKAQCw4EBNzQ/UFE8WQ029e77fW6bwvXNrqk8QqCkAAOZ67YaoqSkmizM+wWZzJpksdk073SamWsAkS9mh/J5Ps4pTpYgpRsEqVwiWJYMi3PVufR5JN4ikQ39CXzyPpBtE9j+P7DeI7DeI7H8aRlV3bxKGY0Sfhl4Q1964ZfuXX/9n5ab9P8taiJoV3nRs/mM4Nd90gr5uFLMkCMExN2Hx9818TFAuxjY+jh7+YWFhKSkpubm55eXlzc3NUEpBO/NCU/tARwEAsEiAmpofqCmeLI6aentPvaWX5pkA+AkCNQUAwFyzr0eRqCOxee0uyfUdlKHiRopVdJW0Za6SXalJVB8yeUQviCSDLBCCZUkhCzW9Wh+HUPTCaHphNL2wvncP6qMQ8nUdn61HrixdsXrtDxt/E5S5ou12wyBFxKxQwqZOwq5Rwq5Bwq5Bwr5Bwq5BwqZW2LxQAJatgEjQR/nb2js7Ort4ePkEh4QmJCRkZ2eXlpY2NjZ2dXXRaLTh4WHuzrxgah8AAIsHqKn5gZriyWKpqZmZ14vqLbX0x4TAf8SFqRlQUwAAzMHtqMnJyaauQd+MJjVHvIJ1rllYxVPf4lt2BcoO5YaRVMvkUaNI6h3XGlFEriSyUM2j5X5gz6MQyqPgOSOE8iiECv15P6BLxabwjKT+ht2nVqzbvmH/xVOSz5Rf+D1zjL+FTBeCY4XNCSJWtaI29b8Pqyoh80IBk2wVy2QTx3AXTz9vb++AgIDw8PDExEQMBlNUVFRfX08ikfr6+oaHhxkMBpvNBgv3AQCw2ICamh+oKZ4sppr67ICazHau4AAAIABJREFUAgBgttdTasAnvVHblSBlmS9pgZc0x0qY5yrZl+sFd0OL9el4t0ha5ouY4ZSd6+/6dd0LJN8LJN8L7H3XuONUKfQw6PBvt1f+sOOHHcePXNP4VcON3yBR3iLT1j8F7ply2ypdCI4VMiMIIauEUDVCyApBs0JhOOY26qWFR5xvUER4eHhUVFR8fHxaWlpOTk5xcXFdXV1HRweVSoWWQWexWCClAABYhEBNzQ/UFE9ATS0gUFMAAHBxO4rJYneQh7xfNmg4F960KrztVCmDKhQ1y1WwK3sYQDKNH0bEDyPiR7Q8myQs8aLmecrO9RreJG2/7j+G/+wvujS82mXNsReVUduO3/h29aYNe86ckzOVRmBu2pSJmWFVrDLdw9KCopItvFOUkemCMAw/gsBvVsJvWiBiilFBpVv7JoVFxycmJqampmZkZED7SpWXlzc0NJBIJJBSAAAsfqCm5gdqiiefZ02x2WzW66DZKXOPnJ6eZrPZDAaDyWS+9QBegJoCAGBm1o1Sk5OTjAlmJ2XIM7VeySbvplWhqnO1ilOloAlG3q7sYWCnSewgLHYIFjcEix16Hk5Vc6sXNcsVQeQqO9erebVr+HRq+nZp+nZp+HRq+HZp+HSpe7WrONdJwbP2/6r83Q87vl29+afTkpJw9G2XBlnbcjGz3FtWaIcQdEJKRmpqamRsspVvirRZhpAJht8EKwTD3LZKt/VPTUxKSU9Pz87OxuPxRUVFFRUV9fX1RCKxu7ubO8GPu6MUSCkAABYhUFPzAzXFk8+wpjgcDpFIbHlde3v70NDQ3IOZTCaRSMThcLW1tYODgx/3TEBNAQAw86qmJicnWSxWe++gX3qDLCpH1rpI1blayb5MFJFz07roQUDn8wjai6h+7ngeSX8c3KPqWi8Iw4ggcPIOtSrubbc9O2YPOZvSX9Wc124/9vV/v1+38ySfNEzGslDZpUnaulTYNPe2TZZdCCYdnZ2VhUGj0Wkv06PiU20DUqXNMgVM0LetMqz90xJTXqKzsvLy8oqKiiorK6GO6uzspFAo/f39b00pUFMAACw2oKbmB2qKJ59hTbW2tl6/fv3S665evRocHDz7QwCFQomKipKTk7t8+fKZM2cuXrwoIyNja2tLp9M5HM5HORNQUwAAzE6ppk66X3rDbXu8DLLwlmOVvE2JpAX+pnWxjm/7k1Dq03Da66NPL5R6L6DrllONsGmOqHm+jG2VgkuLohtR0Y0o79hw7VHU/ivqqzYfXPb9xt0XlC5qeEmY4eUdG6WsSoVNc9Vss2yDs5IzsHl5eTgcLjc3Nzs7OyMTHZecYRuYDvNKdwpJj0vJzM7Ozs/PLysrq6ura21t7ezsJJPJ0KZSY2NjExMTYIIfAACLH6ip+YGa4slnWFNlZWUbNmz4f/buO6rpe3/8ON/23l/b21bb2lpbraPV1trWWrWu27raqnwy2HuoKIIDFRWtg+wBAcIm7D1lKQoKCZkQCCtswt7I3nvo749YSm3LbRsHyutx3qeHA4kJOQeaJ+/P5/XZtWuX2gw6OjoxMTHTbwW6u7uDgoIwGMznn3+uo6Nz8uRJPT29b7/9dtOmTRQKpaWl5bG8aYCaAmCem5lSsvpO/7tlx10zNOnpB53y9e2zNenpunbZZl5V50Pb/mydC2k95d9g6JSvShGpUNK17PJ1HUuxBN52Q8bKzdi3l61775Mt6zHnD1y8oWWXr+tUpsHIxRD5JowUu6CU+CSuSCTKzMyUSCQSiUQsFotEIh6Pl3CHE3OLk5jMFQgEGRkZUqm0rKystra2paWlo6Ojt7d3uqPkx0jDlhQAYI6Dmpod1JRC5mFN5eTkbN682c3NjTeDWCxuamqavk16erq6uvpnn3129uzZzMzMhoaGrKysy5cvf/LJJx988IFAIBgeHlb8mUBNATCfTY+dGBkdrWnu9rtTau4q1rLJOOJeYuwkxZL4mjYZRzzKTwe1nA1uPRN07+EK/uW/0yuo5YRfvT4zT4UsUL5yZ69F6FfI2UWrNi5YsmbZN8gWQ4Y6I0/bUabNLFG3zVEl8wxoybYBd+NuswUCQWZmplQqLSgoKCwszM/Pz83NzczMTEtLS0tLy8jIyM7OLigoKC8vr6+vb21t7e7unr44L0xCBwA8R6CmZgc1pZD5WVM//PBDenr6H35V/s6ARqN9+eWXmpqatbW1018Si8XGxsZKSkqOjo719fV/60EnJiZGf6epqSkiIsLT07O8vPz3XwUAvNhGRkaGhob6+vob73X5JpUcZoo06eJjLNmF0BZNejqayNV1yDP1rj3h33QyoPlEQPMJ/6aTAU0nA5qmP5j++IR/01FWhSqBvVmPsuTznf969Y03Fn+89qcTP11KVHcoVWeWqdsXq9CyMESuLjmJ7HkzOv42m80WiURZWVn5+fnFxcUlJSXFxcUFBQW5ubnyrars7GypVCo/wK+xsbGtrU1+otTAwMDQ0NDw8PDIyMizfgnni7GxMahWABQBNTU7qCmFQE09Qn7Ujaqq6sqVKy9dujRzjl9jY6OTk5OSkpK+vr5EIvlbD9rS0lJQUJDzW3w+39vb28nJKTk5OQcAMJ9kZ2dnZWVlZGQkcdJogTxtaqomLf2oh+x8aOv50LbjPrUatHQMiadjl2PqXSuf1Hfcv+mRD6bXcb9GXTJvg/KJ1xct/derb7z/+fdbD7srE8UqjCJV+xJVuxIMNRNF4GkTE87RA52cXVksz4CAgPDw8NjY2Fu3biUmJiYlJSUlJd2+ffvmzZvx8fHx8fE3bty4devWnTt3OByOQCCQ71ZJJJKsrKysrKzs7Oxn/RLOI8XFxaOjo1NTUwr9zw+AeQxqanZQUwqZtzWVlpb2h3/qm5yc7Orq2rlz59dff+3i4jLzSwMDA9HR0UpKSj/99BOPx/u7DxoQEODxW66urgwGw9bW1sXFxQMAMG+4u7u7ubm5uLiQnQJO2t/SobI1aelH3GWnA5vOhbZahrSeCWo5yirXss3EkgRajOzDrOojXnVHvOuPeNcd8f7tB151xi4lu484rfzmwILFqxat/PpLxOI7M+99P99GkTNR9AIUvQBFFiMEHvZiuI4FzfTEmbNnz164cOHKlSt4PJ5CodjY2DAYDDs7Ozs7O1tbWxsbGxqNRqPR6HS6ra2tvb09k8l0cnJycXFxc3Nzd3d3d3d/1q/fvBMREdHX1/fYr9IBwPwBNTU7qCmFzM+a+vjjj7W1tc+ePXvp0iUbG5vg4OCysjL5qVDj4+NVVVVbtmzZvn17YGDgzDtOTEykpKT83//935YtW+7evfu3HrS+vj4zM1P4W3fv3mWxWE5OTgkJCUIAwPzA5/O5XC6Hw/EJu3mOGY/FJaHwqYZORea+9RZBLaeD7lkEtlgEtpz0bzzkVqppk4kh8TVtsw1cZMbu1cYeNTOXHrMQdTH+a8Ti/dXfvr1s3fJN6E3ahB8tw7WsY1RwSSgCHyGJEVIGguca05MuOYTbOrKcnZ09PR9uTMXExCQkJNy5c+fu3bspKSkpKSnJycl37969c+dOUlLS9Oc5HA6Xy+Xz+QKBQCAQPOvXbz7KyckZGRmBvSkA/jGoqdlBTSlkHtZUWVnZd999t3379m3btn377bebN2/+7rvvfv75Z5FIJD8NIDc3d+PGjbt27QoPD3/kvnw+/1//+tdXX31169atv/WgExMTIyMjw7/V2NgoP29KJpMNAwDmgaGhoYGBga7uHqmswTVOetRRiODYKAJX37HA1Kv6uF/jCf+m6WXmW3/QtVSdJkYRuBq22TqOJfqulfquVfquVfouFSokwfdH3Fb/V+/1RR+9+/GmtXtNvjvGwlgn6hPjzpB9TMkRWsTbKDwHTUg1pN0leyWEXL+ZlJTE4/EyMzOnZ0vIx513d3f39PT09vb29PR0d3d3/UL+Sfm5UoODg/LTpcDTNzo6CudNAaAIqKnZQU0pZC7XFM9MaVZmvH/0z3Z3d4eHh0dFRYWFhTGZTBMTk9WrV7/zzjsWFhaVlZUjIyNisXjDhg27d++OiIh45L4CgeCVV15Zt25dQkKCwt8fzPQDYB6RT/CbmJgYHBqpae7ySCg6aCdA4TkYIk+VLMQQefrM/COeVcd8Gsz8Gs38Gs18G8x8G0y964xcS7FkIZrIU6VnaTmU6DjKtOyLUNdSvlG7snj11lcXvP/emm3bjB2UrySqEDmGpPhLNr72Dkw60+OMbYQuOcmQdofilXA9/jabzU5LS8vLy5PJZHV1da2trT09PfJZ5+Pj4xO/GB8fHxsbk0/tk38eZvcBAJ53UFOzg5pSyFytqf9VUgrU1CN6e3tZLNa6des2b97MYrHGxsYKCws3bdr0+yP9Hjx4wOfzX3755X9wpN8fgpoCYP64f/++fLZnbUuXR0KRJpWH4NiqZKEhU3rMs1KFLEATeNp2uQc9qky86mauw6waI1cZlixEEbhYiliFlvPjhZtL1u3+92sL/vPOsjW7TVAEIZokQvCpRuQbV+0DXF1d3d3dPT093b0DmN4Rjn5x8TdupqSkiESi3NzcsrKy+vr6trY2eUqNjo5O99IsoKMAAM81qKnZQU0pZG7W1F9pqcdVU2NjY5WVlXv37l25cuW1a9cmJibq6+u3bt26ceNGFos185ajo6O3bt1SUlL68ccfuVyu4g8NNQXAC0++pTM1NTU+Pp5X2eZ/t+ySX5YunYchpKLwHC1GlqlX9XG/hkPuMnVaOoYk0LDNNnCpMHKvnl6G7tWGblXaDkUq5LTdp4I/33f8zSWrX3nz3aVfH9hs6LD/KhshCRF86mHqDbxTqIe3n7+/f1BQUGhoaHhEZFR0XNzN2ylsdlpaWm5ubmlpaV1d3cyUeuSyUfKnOjOi4Mq8AIAXANTU7KCmFDIna2o6ph5PL81uYmLi3r17+/fv//jjj3E43NTUVF9f3549e1atWkUkEmfesq2tzcvLS0lJ6eDBg9nZ2Yo/NNQUAC+26evzjo+PZ8ta7aMLTJgiTRpf2ybjqHuxJj1djSoycCww86k75lNn5FKiThdjSAJ1m2xdJ5meS6W+669LjZa5zdh++UbUgiVr3li8avUPZttM/X66mooii1EEjjE5Du8U6ukbHBYWFh0dLR9unpSUlJKSwufzxWJxXl5eWVnZzAP8fp9SD35pP4goAMALBmpqdlBTCpnLNfU0WurBg+HhYYFAsH379o0bN7q7u8uPxjl8+PCKFStMTEza29unb5mbm3vixIl/dvXePwQ1BcALbDql+gdHCqraGdcLDBkCDJGry5Cc8q3+OaLNzLNMxzZDjSIycCww8aw28azWdypSpaajiXw1eraWQ7G2o0zbqVyDUbDP6uYG1Z8/WLdrwZLV76/97gvk9G7LmP34NGViOgafok+MvWofyPINioyMTEhISE5O5vF4QqEwPT09MzMzNze3qKhIPnNi9pQCAIAXFdTU7KCmFDIna6qWtUtJSWkXq/aJ/OvDw8PytxS9vb3t7e1FRUVXr1797LPP1NTUkpOT5bdxdXX95ptvdu7cmZCQ0N7e3tPTc+/ePV9f323bti1evJjP5w8PDyv+TKCmAHghTR8yNzExMTA0UlrXwYwt0KHx0HiOlk2GuVc5PrYHH9t7OaLtGKtMjSrEEvl6jkXG7pXG7pW6zAIMSYAicFVo2aq2+Whyxu7TEZ/uOfL6u8v/s2jZ0q/3f2tgg+DYCI6jjOOicGwdfNx5mo+bh1dYWNitW7d4PF5GRkZOTo5UKi0qKiotLS0vL6+pqWlqavqzA/ye9asFAABPHNTU7KCmFDIna+rh7tQTyimpVEqj0aKiouLj411dXXV0dBYuXLh8+XInJ6fR0VH5bUpKSgwMDBYsWPD111+7ubnFxsYSCIStW7cuXbrUwsKisbHxsTwTqCkAXkjympLPnCiuaXeIyUfh2AiOrUlPN/equBLVeeV6l3xZhbUe85ShCaloAk/LPt/AtULftULboRBF4KLw3H1Xkr/RoS5cuk5JSWnhh2u/xF740SoewbERPAfBJSO4FG1czBmiB5PJDAgIuHHjBo/Hy87OLikpqaysrKmpqa+vb2xsbGpqam1t7ezs7OvrGxoamjl2AlIKADBPQE3NDmpKIXO0pn452u9JHOyXm5u78hfLly//5JNPVFVVQ0NDGxoapq+NODIyIhQKz5w588knnyxbtmzlypVr1qzZu3cvhUJpbGwcGxt7LM8EagqAF8/0rtTo6Ghu+T2HmAIdGg/BsTVo6aas8nMhLVbhHRfDO6zC2y+Gd1iFtZ8NajriUaZCFmBIQg1Gnq6TTNdJpmmXv+OI2/JvVV5/d/l/3lm2YofB9qOsH63iD1xLRl27rXnOzfAs/ZAV8wzOkcZgent7R0dHp6am5uTkyE+OamlpaWtr6+jo6Orq6u7u7u3tHRgYGB4eHhsbg4nnAIB5CGpqdlBTCpmTNfXXRvr909Tq7Oz08fGxs7NjMBhubm4RERFCobC1tXViYmLmzfr6+goKCqKiojw8PBwdHQMCApKTkysqKh7HN/gQ1BQAL5iZKZUju+cQU2BkJ0DhOeq09CPustOBTedC235ZrfL/WobcswhoPORarEZNw5JFKtQMxDp1g9qVJZ9//+b7H7+3eusXKMvvTgbvv3pHGcfBXL2hY8U6avGzxblLVleJFLodi8WKjIxMSUmRSCRlZWUNDQ3yg5P7+/unL7krvy65/OJRM4f1PetXCwAAnhKoqdlBTSlkHtbUgwcPRkdHOzs7Ozo6BgcHZ39XMTU1NTw83Nvb+7j2o2aCmgLgRTLzXKmCqjaHmAJjewGCY2NJfGOX4hN+DaeD7p0Ounc6qOX364Rfg6FTAepq4vbDzp/tNV34wdq3ln2xYovGJl3aj1bxyniuMo6tYn1T/7Lv8QvECxcuWFtb29jYeHh4hIeH37lzJzMzs7S0tKGhoaOjo6+vb3h4WF5Q8ovwyi/L+8gk9Gf9agEAwNMDNTU7qCmFzM+amiOgpgB4McwcO9HbP1RS0+4QnW9oJ1KjClWpQhWy8JCbzMyn/oR/04mA5hP+TSf8m04ENMk/OBnQdMK/ydynTo8u+s7Ydun6H195c9HCD9eu3W+x2zIWRc5A8BwEx8Za3zK86n/6Ct3a2ppCoTCZTG9v78jIyLt372ZkZJSUlNTX13d0dPT394+MjMgLanJy8pHL8kJEAQDmJ6ip2UFNKWRO1tR8ATUFwAtgOqUmJyeHR0bzK1sdYvJVSKm6DImZp8zErRhD5GGIvIOupabedWZ+jeZ+jeZ+jWa+DQ8/8Kk/6lllYJvxjfLJtz5Y88ob77z/6Y4dRzz24YTKtHyEkoUi8NC4u8ZXvM9do5NIJHt7exaLFRwcHBcXx2azJRLJ9K6UPKWmt6Hg8rsAACAHNTU7qCmFQE09Q1BTALwAfnuJ3ns2UVJNKk/bNvOET825kHtnAptM3ErRhFQVslDfsfAwq9rEq27mMmDm/2Du9cGn2157893FH2/crH5ZBc9Rtk5WxnOV8QJlPB9jnWh82esijkah0Z2dnf39/a9fv56UlCQUCvPy8srLyxsbGzs7O6d3pR45og9qCgAAoKZmBzWlEKipZwhqCoDnnTxU5CmVJWtlXM83sk/TtpWYeVWdDWo5F9pqGXzvlH/DQZciFbJQhZKmbZ9v6FZp5FFt5FGt71yqbBX71f7j76746o13l6/5Tn+XKUuNJNRzLMWQBQg+VRnHUbmWcPCqj5U1lUq3cXV1DQoKunHjBpfLlUgkxcXF1dXVLS0tXV1df5hSz/q1AQCAuQJqanZQUwqZ8zX1yDlUT+qSvs8E1BQAz7WZKTU8POyVWHrQQahOSz/kVnYqoGl64IRFYPMJv3oDx3xVikiFkqZpJ9V1kqkQ+NsMbVdtUXt76efvrtr4FersvvMxWnZSXacyDUYumshTs76hcy3C5Jq3FY5Bo9Hc3NyCg4MTEhIEAkF+fn55efn0+L7BwUH5AX4wrw8AAP4Q1NTsoKYUMpdr6k+HUTz34ycegpoC4Lk2PXliZGSkr6+PHpmrReOq09IPupWZ+9Y/nDbxy8yJY961ekypClmgfPXOD2ci1qPPL1r5zZuLP1m6ft+3enRVWpa2Y5k2s1TdNhdD5Knjbppc8z5t7XiFyLC1tXVzcwsNDU1ISBAKhYWFhTU1NfItqZlXkYKOAgCAPwM1NTuoKYXM2ZqqZe2aZZzfi7FFBTUFwHNq+mSkycnJoeGR1o6eyroW17i8Q/YCNCFVlSI85CYz9a6Tj5ow82s0820w82s87F6uSkzdYmizZN2u//eft958f/Wne47+ePGWukOpOrNM3b4YS8tGE3hquFvmeK9rRDqNRmMymZ6enmFhYYmJiSKRqKCgoKamprW1taenZ2hoSH4Vqemj+571qwIAAHMU1NTsoKYUMkdrakZLzdyImvHpF6GnoKYAeE5Np9TY2Fh1U1fAnZKznmItKleNIlSjiNCEVCxJYOBUcphVM3PghAaJuwF95vVFy17+96vvr/1um4mHMlGswihStS9VtStBUyUIgaeOSzhB8CXTGPYODu7u7gEBAfKZE2KxWL4r1dbW1tfXNzQ09MiWFNQUAAD8Gaip2UFNKWRu1tQvx/j9UTJNF9Xzf7wf1BQAz6OZp0uV1nV43S4xshOokVNRBI6Ofe4htzIDxwIMkadCSdNxKDB0qzR0r9J3LvvexHnFRmTB4lXvLP/qa+yF7828919OQpEzUfQCFL0QRclECHwEx9ElxF+huTs5u/j4+ISFhd24cYPD4cgvzltXV9fW1tbb2/vIwIln/XoAAMBcBzU1O6gphczJmvolmP6klx621vO/OwU1BcBzZ+aFekvrOr0SS81cxNo2Yg2qCE1IVaelGzkXmbAqdR3ysGShCiVdlSLebxX/FXJm8Zqtby9bt2IzdruxPQbPVaVlookChCBQJomVSRnKeB6C46jjE46Tg+0cXf38/KKiohITEwUCQW5urkwmk8+c6OvrGx4elqcU7EcBAMBfBDU1O6gphczJmnqYS3+2+fQ/Yuv5ATUFwHNkuqOmpqbGxyfqW3sDkmUn3DJ0bMUmLgVa9HQVMh9D5GrQxUYuJYfcyzVtJPsuxm875PjZHpP/vL30raXrPvnOYKe5n6ZdobZzuRazBEtJQ/CpyrhUZRxXGcfGWt86jA+2tnH39PSMioq6c+dOWlpafn5+ZWVlU1NTZ2fnzJSCXSkAAPjroKZmBzWlEKipZwhqCoA5bubVb4dGxnsHRgeGx0ZGx1q7BgKSZUcc03RsxUdcC464FmKIXG1biSZdjCXxsSShHrNAgyLcrI1/95Nv//XagjeXrN6oTVHG8dUdStUdyuQzJzAUMYrARXBsBJeCsr5jeMXvItHByckpJCREfqJUUVFRTU3NvXv3uru7BwYG5GPQYVcKAAD+Lqip2UFNKWRO1tTDXPqzQ/ngSD8AwNMxcz+Kk9fklVSWnNNQ09wTkCzTs+XrMTKPuBYecpJiiFwdW8lJv1oL/wZj50LEOnnXqcDlG9GvvbXktbeWfLQJvft0GEIUY20fDpxQYRSjKWIEz0XhU9FELgp3V9eKZXmFQqPbeHt7x8fHCwQC+cyJ1tbW3t5e+fg+mDkBAAD/DNTU7KCmFDInawqmUAAAnj15R01OTnb0Dt/NabT0lhgyBCfdxVcCs43thXqMjMPOBQYO2epUkQ4jy9y75mxwy5mgZgMaf4vG5XdWrH/trSUffLFnkxZh38UbytfuoogCFDUHRS9E0aUoshjBc1EELorAReGSVa7GH7ci4whkFxeX8PBwNpudl5dXXV0tTym4ohQAACgIamp2UFMKmZs19WcT0mdc0Pf535mCmgJgrprekpqcnGzuGEjIqDvrJTG0z9C2SdekCTWoPC0bsYVv9SHnfDWqUI2adthddiqg6ZhHGcYyeP2Phxev2vDWB2tWbdPYYmh74ModdbsCLDUTReAhRJEyKUOZlI7gufKNKRQ+FYVnY6/dOnuNYWvPDAgIuH37tkQiKS8vb2lpke9KjY2NwYlSAACgCKip2UFNKWSO1tT/unrvC7Ax9QBqCoA56ZGUuimuveCTpU4VHnbJN3TI1qCladlkmHtVXI3qNGWVqtPSVKkiQ8d8XQp3zyG7VRsPvL30s6Wf/3eL+iVlq2g0noMhiVToOSqMQgxFjBB4yniuMp6L4DkPa4qQisWn6OBjrW3cPL194+LihEJhSUlJY2NjV1fX9EWlYEsKAAAUATU1O6gphczZmnowcyPqRUypB1BTAMw9Mwegd/YO3kivOectUaeKTFzyj7oVatmINeliU5bscmTH5ajO8yEtB53zkauJu8y91+83e2vJ6jffW7lmh6by6aCjXtVHPKu17XMxJD6KKMDQ8zA2UhQ5HcGnIngOQuAiOA6GyMMS2Nq4WEuyp6u7Z1RUVGpqqlQqra2t7ejoGBgYmD5X6lm/KgAA8HyDmpod1JRC5nJNPXjw4HdJ9aKE1IMHD6CmAJh7pi/LOzo6GpdWfdw1XZ0qOuxScMJLpkrma9DSj3rILoS1WYV3WIV3WIW3m3uU/njMdcGHn/7f/7309tK12/Wpeva5Jl518nXQvVLbLhdFSEUReAglB6HloSgZCJGL4NgYIh+F52hZx5whejg5OYWGht69ezc7O7uqqqq1tbWvr08+wQ9SCgAAFAc1NTuoKYXM+Zp6soaGhmpra4uLi1tbW0dHR39/g7Gxsbq6uoyMjLKyst7e3sf76FBTAMwp8i2psbGxxrYeZmzBEUeRnq3Y2DHvoHO+KpmvSRcfcZedDmw6F9pqGdJqGdKqi7u1Yd/RhUs+fm3h4pXfqm4/7Iwl8PSdy4zcq+XL0L1Kz1mmwchF4VMRgkCZIFQm8BE8B03kIXiOzrVwC4K7rYOz/HQpsVhcVlbW3NwsnzwxPj42g4anAAAgAElEQVQO50oBAMBjATU1O6gphcznmmpvb4+JiVFVVUWj0SQSKTc395GvJiQkmJubq6mp/fTTTxgM5ujRoywWq7u7e2Ji4nE9AagpAOaC6aP7RkdHy+o63BOK9W35WvR0M5bsGKtMk56O4DmGToXmPnUWgS0n/RtMnKR7Dtp8shl5d/kXH32x8zt9IvpSLBqXgiWnaTKkes7l+q6V8qXnUqHjWKpmm40i8BBcKoJPRRFSUXi29tXw03gXiq2jt7d3bGysUCgsKiqqr6+fPl0KrisFAACPC9TU7KCmFDJva2pqaorD4RgYGCxYsOCll146cODA7du3p7/a29sbGRmpoaHx6aefotFoIyMjLBb7zTffbNu2zcnJqa2t7bG8xYGaAmAumE6pkZGRkpp2r9slRnYCNYrwqHupVdi9MwF1unYSFCFV1yHvCKvysEuR2s9x36qce2/l+vdWrl/7ve6+46zDzgWm3jV6DlIVighLFqnb5moxS7Udy7Wd5Eum6ViiQstEE/kofCoGf1frauQpayeKjQOLxYqKiuJwOFKptLq6uq2trb+/f+Y89Gf92gAAwIsAamp2UFMKmRM19ejVev90/MRjHEbR1taGx+O/+uqrPXv2vPbaa4/UVFZWlpaW1urVq48dOyYSierq6sRi8blz51asWLF06dK0tLSRkRFFvmM5qCkAnjl5So2Pjw8PD1c0tHvcLDK2E6pRhIdcii6E3rsc2WkV1nrcu0qDLsYQOCrWd3445v7Zf7VfW/DeohVfbcRaauDumPrUH/NtOObbcMSzWsc+D0sSoIl8FXquml2xukPpw8UsU7WVYshpGHyytnXUqWtOFJqth4dHeHh4cnJyVlZWRUWFfCT69OlSkFIAAPC4QE3NDmpKIXOhpqaHof+SU0+8pqampq5fv75///7du3cHBgYuXrx4uqbkh9YwGIyvvvpKTU2tqqpq+l5paWn6+vpKSkqurq6NjY1/9xEnfufevXuRkZGenp5VVVW//yoA4CkYHx8fGRnp6+9vbe+yj5bq2/JVyUJjp8LzoW0XwtrlyzK45bh31QGrmDW7jN9cvOqV19/+cO1/lc9HGjoVHfasnV4mnnUH3au07fPkl+XF0HKwjCIVuxIVuxIVRhGKnIbg2FpXI09ec6LRaK6uriEhIbdu3UpLSysqKqqrq2tvb+/r6xseHh4dHR0fH3/WLwyYQ+CwTwAUBDU1O6gphcyFmnr6e1OdnZ1GRka7du2i0+kCgWDp0qUza2pyclJTU3PVqlVWVlbj4+PT96qvr7e3t1dSUjI2Ns7Kyvpbj9ja2lpcXCz9LaFQ6OPj4+zszGazpQCApy4vLy8nJyczMzM5VXTFm69LS1WnioydCi0Cms6FtslHTViGtB5nlamcD/3w8/++8sY7Cz/87Iv9J1UIPD3HYkO3SkP36l+XW7WhW5Wes0zTLl8+xw9FkSD0AoQmRUgiBJ+qZhVkfIZ0+uz5q1ev0ul0Nze3oKCg2NjYu3fv8vn89PT0rKys3NzcvLy8Z/3CgLmlrKxsdHQUBjwC8I9BTc0Oakohc6Kmnq6pqSkWi7Vt2zYLCwupVCoWi5ctWzZdU5OTk93d3bt27Vq/fr2Tk9PMO/b390dFRSkpKe3bt4/H4/2tB83LywsJCfH+LRaLZW9vz2Aw3N3dvQEAT5eXlxeLxXJzc7NzZv3sEKFJTkbj2Tp2OaZeNacCmy2CWiwCW4771Gheu7kROfH+xxsWvr/y0/9q7zCy+cEyUpWaoeNYqudSoedS+etyrdR7OHaiBEMSIHgOgucpE0TKRBGC4xw4xUIZntXQMTQ0NDQ1NT19+vSlS5cIBIKNjY2jo6OLi4u7u7unp6eXl9ezfmHAnBMdHd3X1zc5OfkY/1cIwLwCNTU7qCmFzMOaGh4eRqFQBw4cCAkJ6e3tfaSmxsfHa2trt27dum3bNn9//5l3nJiYuHv3rpKS0rZt25KTk//Wg1ZWVrLZ7MTfio2NdXNzYzKZkZGRiQCAp+j27ds3b96MjY319A+7yAjSunYdwSUjOI6mTeYhtzJz34YT/k3GDjn7T3qv22Xw7vIvF330xfr9pqjz4bq2GRr0DBSRp0bP0rQv1naU/TJqolzbuVzbqVyLWaJum4sm8lWtEzDWiQiOjcal6OBiTS4wjp++YGlpefXqVSqV6ujo6OnpGRgYGBERERsbGx8ff/PmzVu3bt2+ffv27dvP+uUBc4tAIBgaGoK9KQD+Maip2UFNKWQe1lRzc/PKlSuJRGJFRcXw8PAjNTU6OiqVSjdt2rRz586wsLBH7svn819++eX169fPHFnxV8jPcR/6rfr6+vDwcBaLVVZWNgQAeFoGBwf7+/u7u7tl1Q0R7MIz7kIUjo0hctWoIhWyQIMuNmRKdSi87wyoH67975vvrVj25Z4deiQD+2xT77qjXrVGLqUqFBGawMNSJWqMQjX7X0ZNOJSp2RVhadloAk8Nd/vQNT8jXIg2Id6AGHeB5mPn6Orl5RUeHn7r1i2BQJCbmyuTyerr61tbW7u6unp7e/v7+wcHBwcHB5/1ywPmnOHhYThvCgBFQE3NDmpKIc+6pv7iKVKP87yp7Ozs77//XigU3r9///c1NTIykpaWtmHDhj179kRGRj5yX4FA8Oqrr65du/bmzZuKfusw0w+Ap07+lnRycnJkZLSruzeWLzvtnobg2GgCV9cu+5hnhZ5dtvKVxO/NvD7eovLqm4tef2fpuh9MVHHJM0dNHGbVGDiXYsgCFIGLpmRgbQt/GTVRjKZKUASuCi7RnOBrTbbFUxlX6W4EBx8vL6+QkJC4uDg2my2RSEpKShoaGjo6Ovr6+kZGRsbHxycnJ2GOHwAAPCFQU7ODmlLIPKyptLS0oKCg1tbWP6yp0dHR/Pz8TZs27dixIygo6JH7yvemNm/efOfOHUW/dagpAJ46eUqNjo62dfbE8GWn3NKxRA6GyNO1zznpV382uMXQRvit+qU3l6z+1yv/+XDdru9MnDVoGfouskemTRi4Veowi7FkEYrARZHSEVo+Qi9EyBkIgadFSDhJCaQyHB2YTGcXVw+Wl19AUFRU1O3bt/l8fk5Ojkwmk6fUwMDAIykFNQUAAE8C1NTsoKYUMg9rKjMz097ePjIyMjY2NiIigkajLVq06Jtvvrly5QqXy21qaqqurt66deumTZu8vLxm3nFsbCwxMVFJSWnv3r2pqamKf/NQUwA8NdO7UqOjo3Utndd5slPuaWrkVATPUaOlm3hUmHvXos8Grdup986ytQuWrF6zy3iHiQuWKNB1kv3RqIlKXedyVXoGisBF8FxlgkiZKFbG83SICWfpIbZOLA8Wy9fXNygoKCIi4saNG8nJyWlpaVKptKKioqmpqbOzs7+/H1IKAACeDqip2UFNKeRZ19QzkJ6evnv37n379u3bt+/HH3/csmXLK6+8Ig+qkydPikSi9vb23bt3r169mkqlzrxjR0eHv7+/kpKSgYGBRCJR/JlATQHwdMgv0StPqdrmzhhBuYVHugoxVY2WrkoVofFszOWE/+oRV3z947vLv1yxYd8OPSL68k00nqNCEWsw8rWYZb+OmnAq13Yq13IsU7fLx5BFCD4VwbERHFsZl6pDTLC0DbV39fXz8wsLC4uJiUlISJBPP5dIJEVFRVVVVc3NzV1dXbArBQAATxPU1OygphQyD2uquLhY4xeqqqq7d+9+7bXX3n///R07dly4cCE9PX1kZERfX/+jjz4yMzPr7e2dvmNhYeH58+eVlJSoVGp1dbXizwRqCoCnYHpXamxsrP5eV4yg3NJTjMKzETxH01aCsb6z4xBz9U7DN99b8c6ydWt3Guw/HXjYvfywR6WmrQRDEmDIaao2UjX7UrWHoyZK1exLVG2laJIIwaeir91WuxqjfS1KGx9nSQ92cPMLCgqKjo5OTEzkcDgikUgikRQUFMhksrq6unv37slTanR0VH5JVjhXCgAAngKoqdlBTSlkHtbUTL8/b0qOyWSuX79+7969HA6nr69vcHCwp6cnNDR0x44dCxcu5HK5j+WnEWoKgCdtZkp1dPdF88tPuafLd5MQXMpPF2I2a+OXfrHrX6++8eb7H3+rhdMgC6YHThi5lavbSFBEHoooxNClWEaxfNQE1iYPIQkQHBuxvqt5KfDIBZuzVyhWZDemi0dgYGBcXJz8uL6cnJyioqLy8vKampqWlpaOjo7e3t7BwUFIKQAAeMqgpmYHNaUQqKk/rCmpVKqrq/v2229v377d29s7ISHBxsZm586dH3300bFjx+rq6h7LeyCoKQCeNPkxfuPj4739g9d55eYuaWgCB8FxEFwK6ue4j7epv7bw/f+8tWTFZszOE34Hrt7RsM0xcKn4ZdpElZ5zmZpNFgqfiiLwEWouQitAqNkIUSDvMRWrYOMzpLOW5/F4ggPT0c/fPzY2lsPhZGZmFhYWVlZW1tfXt7S0tLe39/T09Pf3Dw8Pj42NzUwpqCkAAHgKoKZmBzWlkGddU89gCsVMw8PDmZmZy5YtQxAkMTFx+vODg4MpKSlmZmarV69es2bNF1988eWXX+7Zs+fatWsVFRWjo6MKP/KDB1BTADxh0ynV0tEXI6gwd0nToPBQeM7u06HrlC3eX7Pl9XeWvrdmy5fos3vPhKtRxRgiH0MSqtvm6DqVP5w54VyhzSxWo0tQeA5CECoT05QJgocxdilS7yThhMW5K1eu2Nra+vj4REdHTw9Ar62tle9H9fT0DAwMDA8Pj46OTp8oBSkFwF8xNjHV2jNS0dw3MDz+rJ8LeL5BTc0Oakoh87ymJiYmWlpaWCxWXFzcI0nT09MjkUh8fX3pdDqRSHRycoqNjS0uLlb4MX8FNQXAY3d/BnlKNbT2xomqTrqla1AFB35O2GJos3Kr+sKla99cvGrlFrVtRowDP99EE3mq1AxVaiaGJMSQhGr0bC1mqZajTMtRpsUsU7crxFIzUQSeMi5VGceRH+OndophctzywoULNBqNxWJdv349JSVFIpGUlpbW1dW1tbU90lGPbElBSgEwu7GJqcrmPrdbZdTIAmFxa/fA2LN+RuA5BjU1O6gphczzmnrw4MH9+/flfzD+wzc3U1NTQ0NDPT09j2s/aiaoKQAei5kF1dk3Ut7YK2vsHRufGB8fb2zrjU+rtvTKROPZP50N3aB6ccm6nW+8t+K9TzZ/deDE7pMBWCJPwyZLhZKGIvBUqBlYihhN5KMJfBVatqpdkXz4hJp9iapdEZokRPAcBMdGriWhzgfpHbU8ddqSQCC4ublFRkbKU6qsrKyhoaG9vb2vr29oaOgPO+pZv1oAPAcmp6Zq7vUHsCu1qHwVEo8UXpBe2jY0OvF0n0Uta9dffAsyfcuZn/7zuz+e9y/gb4Camh3UlEKedU3Na1BTAChuehtqamqqd3CUk9dsH1vkEFdc2dTT1N4XJ6o+w0o/8HPCj6cC1+w0XLBk9ZvvfrR8w77txnbaNpnqNDGayMeS0zRsczBEAZrAw5DTMRQxisBD8Fw0NRtrW4hllGAZxVjbAjRJhMKnIteSkHNB2EMXTUzNf/75ZyaTGRoampycnJWVVVZW1tjY2NHRAadIAfCPyX9YWruHI/g1Bx3StOhphg7ZmjShbXRRUV33xOTTnN0yW039tor+Zk1BUj11UFOzg5pSCNTUMwQ1BYDipq8lNTk5eTen8ayXBMGx1cmpVr5ZrjcKzV3SDvycsM3QZuGHn7308r8XLVv7nR5ehyZAE1LRBJ6WXa66TSaKkIohCTUYUgxJgMKnokhpaKoEwXMQPBchSxBaPkLNQ4hCBMdBcOwDZwMQQ0sdHZ3Tp09TqdSAgICkpCSJRCKTyWZelhem9gHwz9y/f39q6n5warWpS7qWTfrF0EZCTNchZ6kWXUCPKuzsG52aQzU13UT/pKaUlHaxap/WtzLvQU3NDmpKIVBTzxDUFAD/zCMnR01OTnb3D9/JbrDyzTJyyDjklHfUrUCLyjWw5e8/7ff53sNvffjZKwve/XSH5oFTfgcdso+yKgwcC7AkPpYsVKNnqtEyUXguhiTCUjPRJCGKwEWRRAg5EyFwEQJfmSBSJojkKbXfMviA8WU1Lf2jR49evXrVw8MjPj4+PT1dJpM1NjbOvCwvjJoA4J8Zm5i6k9No6S0xsM847lVOiO0hx/ddCGk86JRr4pjGui3rGxyfmno6P1Z/2EgPHjz4zWkKu1i1/6um/uSoQMippwhqanZQUwqZEzX18DfL9G+Vv3gy1XO/SQ41BcBfN7OgugdGsys6ONLm1u6hsbHxe10Dd7IaznpmGtmLT3iVWQXXH3Mv/Mkq7hv1Kys2Ios+Wrdo5fpP9x7efdzb0CHX3LfB3K/R1KtGn5mvQhFhySJVWoYKRYzCp6JJIjQ5HUUUInguQkxTxj8cO6GMS0Vw7P1W1/cdvIrRNDIyMjp//ryDg0NkZCSfzy8uLm5qanrksrwwagKAf2BgeFxS3nHRL9vAXnzErfhSeCshrpcQ13vteqeFX7WhQ5aJY1q0qK69d+Sp/HD9eU09mPFWxYz392pq5lcgp54WqKnZQU0pZC7U1O9+q0BNAQB+Y+bJUZ29w/yCFlK41NJbEp9em1fRliipu+SXrUYRmrNKfw5rPuNdij4ftu7AyUUrNyxa9vmaLZidRjQs7i6GwNWxyznkXm7qXWfqU2/iWa1tn4slizAkoSpNgiGJUAQeiiRCkdMRggDBpyrjufItKeVrd/ZfjP3pEAHRMNLV1bWwsKBSqYGBgSkpKVKptK6urqura/qyvLAlBcA/MzQ6kV/TRY4o0KILDzoXnAlsuHK9S76uXu+yCms18yrXskk3cxWn5DV39j3+0VC/M2tNTb9X+Qc1NX1fqKmnBWpqdlBTCpkLNQV7U1BTAMxi5hF9vQMj3Pzma0F5WBJPjSI45iLGBede8JGoU4SmHiXWUW0WrMJ9JzxXfKvyyutvv7Xkk40HzHVwiRYBTWbe1Rp0MYbE17TNMnKVHWLVHPKsNXar0LLLRZP4aAIfS8uSH+aHEIUIKePh+D48G8HdPWAV+cNh6j60uqamprm5OYFA8Pb2TkxMzM7Orq6ubm9vl+9K/dloUADA/zQ+MSVr7PW4XYYmpOrZ51j411uFt1uFd1iFt0+vM0FNh91KsCTepYAcQVHrkx/x98T2piCmnjqoqdlBTSlkTtTUfAU1BcBfcf/+/cnJyYmJiYmJiVRpk5VvlhpFcNS1wDKgWpMmQnBsNYrgqFsR+Ub/leC63fq4N9//5OV/v/ru8i9QZ4OOupeeDGg+GdB8wr/pqFe1Bl2MJnBVaRn6zjIDtypD92p9l3INRh4Kn4rCc9FUCYokQvCpCJ6HEPgIno3g2futrv9wEL9nzx51dXVTU9Nr167JT5fKzMysqKhobW3t7++X70pBSgHwj93rHvZLrlAlcTVo6Sf86s8G3zsb0no2pNUypNUypPXsL8sisEmfmYsh8kjh+bmVnU/4Sf2l86bMeH92yz+5+6/3fe7/KPwcgZqaHdSUQuZqTfHM5sHfbKCmAPgzM4dM1LT03RDX+iWXRwurL/hIDOzExz1LiTGdp30r1alCNYroqHvJhcAaQ+vYr77TXLh4xYIlq1d/r7/3VKChQ+4x79rjfo3H/ZuO+zeZ+TYcci/XtJWgiTwVqlibWaLnXKHnUqHjWKpum4vCp6IIfISUjpDS5Af4ITj2/vORPxhd/QlRVVVVNTExuXz5souLS3R0tEgkKisra25u7unpGR4elqcU1BQA/1hGWTsuRIol8fQd8sx960/6N81cJ/ybTvg3nfRvOu7XeMhdpkIWmjimRQpqn/CT+gsz/R6+U/n7M/1e+Lc4cwzU1OygphQyN2tqnvzhBmoKgD8089C+4rouv7vlx93Eh5kiM5d0Q3uxuWfZz2HN5wLrdBmZWvT0g465huS7e/Surlj330VL13y+XfWnI/Zq1xLQeI6mTaaRS+kRr9qj3vXyZeJZa+hSqm6TiSLyVChiDbsCTWaZpqNMw6FYhSZBEfkIgS8/aQrBsQ9ciPzJ+OoBVT11dXUTE5NLly45OTlFRUXJJ080NjZ2d3cPDw/LJ/hBSgGgiKbOoVBu9SFmmho1zdCl5IhXralPg6lPwzGfhmM+DfKPj3rXHfKo1GZkaVD5ttGF+dVdT/hJwfWmXhxQU7ODmlLInKypmWd2vsigpgD4vemUGhsbL6vv8rhVauYqxhK5KBxblSww9Si5ENx4NqBW3z5LjSLUJLJRp7w37jNZvPLLxSu/2nTgmPbl66e8ZRb+dXr2OSokgTpdou9UYuxefZBVI19G7lW6jsWqNDGawMNQxCq2UjX7EjX7UlW7Igw1E0XgI/hUZesU5UsxBw7jURqGWlpapqamFy9eZDKZ4eHhqampBQUFDQ0N8skT0ykFNQWAIian7pc39XnfKTe0E2rQxXqORcbulYdYtdProEe1oUuZNiNbncIjR+RnlLUNjjy186b+59bSP7veFOxQPT1QU7ODmlLInKypR6dSvKigpgB4xPSW1NDIWHVzj1tC8UEHkQqJr0YRqpD5Ji6FF0KaLPyq9ewkaFwK5lLcbiPqyvV7Fi5esfzLnT8csjF1zj0Xcu9CWNu50NZT/g06dllYskCVlqHDLNZ3rTRwq5IvfdcKbWaxCiUdReChyekYuhTLKMYyijH0PBRJiFjfQS5GIcfoWA09PT09c3PzK1euMJnMsLAwDoeTn59fV1fX2dk5ODg4NjYGkycAeFwmp+7XtQ263Cw1shOq08Va9vn6LuX6rlX6rlV6rpU6jiUatllaVP6lgJzcys4nP4Liwf+a6fc/b/kXZvrNgz8czxFQU7ODmlLInKypBw9/0bzoOQU1BcCD315IanR8YmhkbGBopKqp2+1msSaVq0YRqJL5KmT+Qef8q1Edp3yrtW3EyNWkA+ciP/9O+/W3l7yxaOlXPxw0pHLPBt+buSxDWo/71unYZaGJPCwlXZtZoutcrutc8csq13YswVLSUHguQhQpU6XKtHxlUhqCZ6MvRWLNKBoaGsbGxhYWFng83tXVNSIiQr4rJU+pgYEBSCkAHrupqfu9g+MOscWGDCGWLFRj5Gk5yrQcZRoOxaq0DA0Kz9Irq7K5b3R88qk8nSdXUzO/+qK/15kboKZmBzWlkLlaUw8ezIOigpoC4MFvz5Li5TcHpJT73Clzji/SpHI1qCIskatGER5yLrgY1nolqtPYSfrjucgvUWffWbb2/736xvIvd/9o6nKImXfcp/ZUYPPJgOZTAc2nApvlH58MaDrqWaVjl4MmcDEkkTqjQMOhTIP561Jj5GPIaQieo4znK+OFyrhU7IUgLXNro0NHzczMzp8/T6FQPD09Y2Ji+Hx+YWFhXV1dR0fHzF0pqCkAHqP79+9PTt1v7x1xv1V2yCENIfARSjZCy0OT09QpfOvgvNL6ntHxp/ZXjCdaU3/jXweKg5qaHdSUQuZkTcH1pgCYL2ZeSCpV2nTJL/uQg/CgvdDYXqhK5mOIXHWqyNip4HRAw8Xw9vPBTcoWvp9s11iwZPWC91dtUD6BPh9x0FFq7ttw3L/pl9l9jcf95KvpuF+juW+DiUeFjl0OisBFk9OwNlJVuxJV+1JV+1JV+xIsLRtF5CO4FASXoozjqP8camxJO25x3tLS8urVq3Z2dn5+fjdu3BCJRNMpNXNXClIKgMfu/v37U1P3q+/1B3OqDjHTlPE8hCBQo/BpkQVZ5R0jY0/zUgRQUy8OqKnZQU0p5FnX1MNw+u0OFNQUAC++mVtS7d2DnLxGK98sHboQjU9F41OxJJ4KiadKERo7FZ7wrTsT0GDikPnDIZuPN+5/d/kXH6z975eIhbJVjJFT0VHvOlOfBlOf+kfWsYefbDjqVWfsWq5uI0ERuChSGpqWi7EtwtgWYmg5KKJQDXdbzzrc6Fqg/rVQ8yvMC5fxOByOTqe7urqGhobevn07PT29pKSkoaFBfoDf9FV6IaUAeHImp+5X3+sP4lQddBBpUnm0yIKM0vahJz524hFP50i/5//dzPMAamp2UFMKgZp6hqCmwPwx8+SoB4+kVM8gJ6/xSkA2hig/S0qgShaokAUoPEffIc/Mu+aYW7HmlbitaucXLf303Y/Wff697h5TVxUSD03gadnlGrrKDnrUzJz99ftl7FapYy9FEVIRHAchihBKNkLJQgh8NXySCSH4HMHxZzz9IolJotrY2dm5urr6+/tHR0ez2eysrCyZTNbU1NTd3T19gN/U1NSzfjkBePFNTt1v7BgKYFcx44pzKzufeko9eJI1NXPc33P/Zua5ADU1O6gphczJmpovoKbAi21mQU1MTvUPj/UMjI5PTE2n1MTERN/AMDu34bJ/NoaQqkkTYQhcHdtMXbssFYoAReQaOxcZOWTvO85a9c2+f7/6xjtL136nTzRkiM39Gg57lKtQhGgiT90mW8+pbHpe36/L9ZcPXCp1HIqwJCEGd1cFl4jBJSN4LoLnYfHJpuRwa7obg8Gwt7d3cXHx9PQMDAy8fv16YmKiUCjMz8+vqqq6d+9eb2/v0NAQjJ0A4Cm7f//B5NT9sYmpqaln8nP3uGpqNvPz/c/TBzU1O6gphUBNPUNQU+DFNp1SU1NTLZ2D8eI6VqKs5l7/+MTk5OTkxMTE2NhYal7D5YBsTSpfnSJE4TmadLGZZ8Up//pDrsUoHPuHM6Gffa//9oefvvHOhx9vQlQuxRx0yj/mXWvu13jMp87YtUyVIkIT+Wr0LB0nmZ5L5W+Wq/yDCi2HAhVKGhqXcpgQakH0OkiIQOFSsPhkM2oUxdHX1Z3l6enp5+cXHBwcHR19+/ZtLpebmZlZUlJSW1vb2tra29srv0SvfFcKagqAp+b+/V9/jTyLx3/iNTU/3/w8E1BTs4OaUsj8rKmxsbHa2tqcnMNohE8AACAASURBVJycnJzq6urh4eE/O3RnfHy8qalJKpVWV1f39/c/3qcBNQVeYPI3QPJqqmruDUmtPOaSbmQvZMYVS6s6hkdGe/uHuNLGywHZerZCFRIfS+Rp0MRHWeWnA5vOBrUccsjepktYsva/ry/66P01WzepXlK5evuga+kRr9qj3vVHveuPeNUd9qzRdyxSpaajiQJVmkTToUSTKdN0/GU5yTSZZeoMKZaSrka8e5QcaW3jRmU4WTO8zzHCz9tH2XsE+/oHhYaGXr9+PT4+PikpicfjZWRkFBQUVFRUNDU1dXR09PX1TacUnCsFwDzzJGsKju97uqCmZgc1pZB5WFPd3d02NjYnTpwwMDDQ19c/fvw4nU7PzMzs6+t75GYCgYBKpZ46dcrIyMjMzIxAIMTExPT19U1OPp4rXUBNgRfS9H7U2Ph4aV1XUla9U3zxKQ+Jjo3YiJlzkJnuGFeUnN2Qmld/2T/LwC5djSLEknhYEv+ga8kJvwZzz3Ktaze3qp5bsubbtz5Ys3wjsknTGnUl0di9ytij5iDrN8vIrVLboUCFko4m8LFUiSqjUM2+RM2hVL5UbPIw5DRNUrI5PYbi6Ovs6ubu7u7O8nbzDmL5h4dHRMbFxSUmJrLZbIFAkJmZWVBQIJPJ6urqWltbu7u7BwYGRkZGJiYm5FtSkFIAAPCcgpqaHdSUQuZhTZWWlm7evHnHjh179uzZsWPH6tWrlyxZcurUKYlEMn2bwcHBu3fvHj58eOXKlVu2bNm7d++2bdvWrl27Z8+eyMjIrq6ux/K+CmoKvHimT4gaGBqR1Xe53Sw2dUpTp/D17SRn/asvhzcfdMw95JB+hpVxJSBLnSI46Fxg7CTVoKdjyQJjlxJ9m/QDJ70//173rSWrF6/a8A1yct/ZUAyegyWLtOwL9FzK9V0rHzk5Ss+5XNMuH0MSIvhUNCUTY5OPZRRjGUVYGymKJFInJZ+wjbN1D/Hz8wsICAgODg4PD79+/fqNGzeSkpJSU1PT09NzcnIKCwvLy8tra2tbWlo6Ozv7+vqGhoZGR0enU+pZv64AAAD+Oaip2UFNKWSO1NQ/8g+3ybOzs3E4HIfDkclkIpHoypUrixcvXrx4sb29/fSmU3FxsaGh4bJlyzQ0NJKTkysrKzkcjqmp6eLFi1euXJmTkzM+Pq74Nw81BV4kM2dLDAyNlNS2O8YWaFC4KDxHl5Fp6V9jlzhsnzR8MaRR306CwrGxRJ4hM+9ccNOF0JYjbsVoXPJP569vVDn/7oqvXlu4+KMvd+8/6WviXn7Es1qXKUWT+GgiX9OuQMdRputc8etyqdB1rtB2LFW3zUFwbATHQUhihJqHUHMRogBLSDlhG2fvGR4WFhYVFRUXF5eQkJCUlJSSksLn88VicU5OTlFRUUVFRX19/b179zo6Onp6euRbUnCiFAAAvDCgpmYHNaWQeVhTIyMjAwMD8rdK4+Pj1dXV+/btW7hw4blz5zo6OuS3cXV1/eabb1AoVH5+/vQt2Wy2mpraSy+95OPjc+/ePcW/eagp8CJ5OLtvYmJ0dLSgstUhOl+FyEFwbG3bDMvAOnrCACNxmJE4fC6wVtc2A0vk6dvnng1qvhDWfiGs/YRnOdoyeNGqb/7ffxYu/GDNBvRZTYrwkHuliWetiWftQfdKHYd8FCEVTeCr2uSq25doMMseLscyDWaZqq0UTRQhODaCS0ZwHATPQwh8BMc+YRvr5B0RERl18+bN5ORkLpcrFArFYnFWVlZ+fn5JSUllZWV9fX1LS0tHR0dvb+/g4ODIyMjY2Jh8SwoO8AMAgBcD1NTsoKYUMg9r6pG3Ry0tLWpqam+//fa5c+c6Ozvl580bGRl98sknZ86cmflTV1VVRaFQlJSUjh07lpeX97cetKOjo6KiovS3MjMz/fz8XFxc+Hx+KQDPuZKSkqKiovz8/Jup2eQgsb4ND4Vja9uIz/jX4mO6qTcHSPF9loF1enYSDVqaATPvpF+9ZUirZUirETV1u/rF91asf+X1t5Z9/dMmHSJyOVHfqdTIo1q+DN2r9F1kmnZ5aAIPTRRgadkqjGJV+1JV+1JV+xIsPRdNEqGuJaqecdU8ZaNiFYRYp2Cs7xheDbhEYjLsHT08PPz9/cPDw6Ojo+Pj42/dupWUlJScnMzhcAQCQXp6ukQiycnJkUql+fn5hYWFRUVFJSUlz/rlBOBX1dXVY2NjEPYA/GNQU7ODmlLIHKmpZzUkdHh4OCsra8uWLcuXL7e1tR0ZGZmamurr69uzZ88XX3xhb28/88a9vb1hYWFKSkrKysoCgeBvPVBhYWF0dHTIb/n7+zOZTDs7Ox8fnxAAnlvBwcFBQUGBgYF+fn6OPlHnnBJ1qWw0IVXLRmzhW33teicpvo8U32d9vdPAIQdL4mkzso+yKk8FNJl5lCmf9Ppil/77qzYsXrXhW5Vz+88Eoq4lYckiDUaennO5vmulfOm5VOo6lanbZqNJAhRRiKZmoW0K0bZFaFoOiiQ6cClunyljv7oxSl0fZWSJmNuqnLQzMD13/KTFuXPnrly5QiAQaDQag8FwcHBwcnJycXFxc3Pz8PDw9PT09vb29fX19/cPCAgIDAwMCgoKDg4ODg5+1i8qAL9KSEjo7+9/XAOQAJiHoKZmBzWlkHlYU/fv36+srCwuLs7Ozo6Pj7eysvr00091dXVTUlIePHgwPj5eV1e3devWbdu2+fv7z7zj+Pj4nTt3lJSUtm/fnpyc/LceVCaTJSYmxv1WRESEi4uLg4NDSEhIHADPrZiYmOvXrweFhNGdfU2IYarWtzCEVG2bDHOviqtRnbiYHvm6HNlh6JinQuZr2UoMmHnahOSdhtRln3+36KN1qzYe2GlEO+SUf9SzSt8xX5UiwpCEGrZ5WsxSbafy6aXlWKpCk6CIfIQgUCZLlMnZygQB1vq25gUvnaPndHV1jYyMTEyPm5352eIiwcrKytramkqlOjg4uLm5eXt7+/v7BwUFhYSEhIaGhoeHR0REREZGXr9+PTo6OiYmJiYmJjY2NjY29lm/nAA8is1mDw4O/tmVPAAA/xPU1OygphQyD2tqcnKSwWBcuHDh0KFD27dvX7BgwdatW69fv97V1fXgwYPR0dH8/PxNmzbt3LkzLCzskfvy+fyXX355/fr1t2/f/lsPOjY2NjQ0NPhb9fX14eHhLBartLR0EIDnU39/f09PT1NLm6Sohh6WpU1NReM5WnTxMZbscmTH5ajO6XUpsuNsUJOObeaBn298f9Ttyx8Ov7Zw8cL3P/5i72HspdhjPvVmfo1mvg1HPKv1mPlYkgBN4KnSc9XsitUdSh8uZpkqIx9NTkNwbASXqozjYXB3jK4Fnb1mRyAQ6HS6g4ODu7u7r69vWFjYjRs32Gx2enq6VCqVzz1vbm5ubW1tb2/v7Ozs6urq7u7u7e3t6+vr7+8fGBgYGBh41q8lAH9seHgYTuEDQBFQU7ODmlLIPKyp0dHRL7/88o033vj3v//90ksvvf322/v37w8LC2tubn7w4MHIyIhIJNqwYYN8GPoj9xUIBK+99tpnn3128+ZNxZ8JTKEAzzX527vx8fHh4eEcWbNdVB4Kx0ZwbA1a+lEP2YWwNqvwDqvwDqvw9pnrqEv+t2pWC5asfunlf7+97PO9ZiwDptTEq27mOuhRpcssRBFSUQQuhpaDZRSp2peq2pWo2pWgKZkIgYfgUhBcMoJLOYgLuUxxsrOzc3Nz8/PzCw0NjY6OvnXrVmpqqlgslkql5eXlDQ0N7e3tvb29w8PDo6Oj4+PjExMTk5OT8pF9MLUPAABeeFBTs4OaUsg8rKn79++XlZUVFBRIJJLY2NgLFy58+umna9aswePx9fX1o6OjUql006b/z959xzV17w0cp336PLfj9ra9rVptvbbW0dr21rau1lW7lCTsIYi4C4g46p5JIOy9997TBaJASAh77xH2nmEEEgghCT5/HI2REbEHGgjf9yuv+/KSQ84vQWw++Z3zO99v3749ICBgwvempKS89tpr33//fXx8PPqRQE2BhQtZDB1JqazyVrOwQnVTKgafpGyacdyFfsa/7XxwF7LIhPB22qdJ5UrE2i3yb3+w8u2ln6zerr5Tz0vZJFPLka7tUi96O+hcd8CxWtW6GEekYokpWONsrFkJ1qwES8rCEKnKN6IOX3XVu26nR/DAmznaOTh5eXmFhITcvn07Pj6eQqGkp6fn5+eXl5fX1dW1tbUxGIzBwcGRkRFksb4JHQUf+QMAgNSDmhIPagqVRVhTQnw+f2BgIC8v78KFC5988snPP/8cGRmJrJm+ZcuWTZs2eXh4iG7P5XLj4+NfeeWVPXv2JCcnox8A1BRYoJ5PqTaz8EItixQMgYwhkA/al+p5NZ327zgT0HHa/8lN37tJy4S6Xe36yg073lu+du1W+Z3aprirt7H4JAWTDDXrUk2HGuGCEyLLTtCVLfJxRikYYoqsYYasYaYsgaJyM+rEdacLN0g3iSYkC3snZ1d/f//o6OiHDx/SaLScnJyioiJk6fOmpqbOzs7e3t6hoaGRkRHhlJRoREFHAQDAYgA1JR7UFCqLuaYQw8PDCQkJW7ZsWb9+vampKZ/P7+vr271797p168zMzES37Ovr8/f3l5GR0dDQyM7ORr9rqCmwEAkv0cscGi6s7jQLLzxkna5imqFmkYUhJmvYFB53qz3p06rv24bcDtsVYs8G/PfX4+9//MUHq77+7+9/yF0IPeJQcsK9Tt0yT96IpmCcqWJZrG5XJbrghLp9tbodXdmiAGeY8uSyvPhk1Vu3dW+5XiOYIWtLuLu7BwcH37t3Lzk5OTs7u7S0tLq6uqGhoaWlZfKleJFLSEFBAQDAIgQ1JR7UFCqSrinJEH07NTIykpmZuX379nXr1pFIJOQ8EGVl5Y8++sjAwGBkZES4JZ1Ov3XrloyMzM2bN+l0OvphQE2BhQVJEYFAwOfzuVxuS1e/bUyxuhlVxSzriFPFCddqReM0eaMUTZui4251Ol7Nf3g0aFvn/aLj/Ol3+958b/kHq77eonLtgHmmjmeTrneLrlfLMdc6FfNsnCFVjpSuaFH8bLUJmyplm0olyxKcUZo8IUEJH6uMv6eCv69H8MQbW1lZWTk5OXl7e4eHh8fFxdFotPz8/KqqKmSdie7u7r6+PqSjhoeHkROlRKekJP0qAgAA+LtBTYkHNYXKIqwp5HwJ4f9lMpmurq4bNmz44YcfhEuiGxsbr1+/HoPBFBcXC7eMi4vbvXv3q6+++ujRIzabjX4kUFNgYUFqBEmp4eHhsrpONVMKzjBZy75Uz7vlpE/rCY96ReM0HJGiapF3yIm+3zxnw56jb763/B9vvfvpJjn5G3FHXOuES00c92g+7tGs7VStZJaFIZCxRJq8RamCVQWy4ISCRTHWKBWDJx8ihJwhulwytL1AcjG3tHF0dPTy8goODr59+3ZiYmJGRkZxcXFtbW1bW1tvb+/AwMDQ0NDw8DCHw+FyucKj++C4PgAAWMygpsSDmkJlEdZUSUmJsbFxdHQ0mUy+ffv2rVu3vvzyyw8++ODs2bPCqsnIyFBSUlq+fLmcnFx4eDiZTHZ3d5eXl1+9erWGhkZtbe2sXPcDagosIMKJKR6Px+FwmExmWU3zFc80ZRJZgUTTsi3W8WzU9W4+7FylbJb526WYTerEZWu2vP72B8vW/bBJjSBPSNa0rzjoUvdstQnnem3nOlXLArmnx/JhDWlY00KsWSnWNB9rlIYjJB0nRdw0dzW3srOysbd3cvXw9AwKCoqJiUHOksrLy6uoqGhsbOzs7Ozr6xOdjBJdbQLOkgIAgEUOako8qClUFmFNCZfs27Nnz/bt27/++uuNGzeeO3eORqONjo4i2wwMDERGRmpoaKxbt27btm179uz58ccff/rpJwMDg+zs7FmZmHoMNQXmPdEO6RvkZFZ2x+W2tHYPMgeHqurbAx4Wa1tS9punKxhRFUmpGtaFx9wbDjvTfznlu3bXwfdWfvXmvz9es/3AjuMuCoapmg7VE9eZcKhWsSyQM0qVN6LJk2g4QwoGT8YYpskaZsoS0xQNE/8wjTG293N0cXd3d/fx8QkKCoqKinrw4EFKSkpOTk5ZWVltbW1rayuy+jmbzRbtKFiyDwAAgBDUlHhQU6gswprq7Oy8evWqjo7OkSNHTpw4cenSJWdn56KiIhaLJbpZT09PYmIikUg8efLkiRMnLl686OrqmpWVNYsjgZoC85lwMkogEHT3DycWtN0KLDjtlh1CqUkpbApNKjdwTlM1TTtiX6RimobBJ+HwZLlbCTuP2KzerPDvj7/84NPv1v10ZI9BkKJprrod/dnaEg7V6vbVaraVyhaFOEOanFGKkkm6okk6zpCqaJyGJVJk8RRZfPJ+UryhY5i3b0BwcHB4eHhMTMyDBw+Sk5OzsrKKi4urq6ubm5u7urr6+/uRJfu4XC5MRgEAAJgS1JR4UFOoLMKaevz4MY/H6+3tRS5Eg5xTMd2WfD6fxWIxGAwOhzPrw4CaAvOW6IITvcyRR/mt1/wKFEkpKqZpJ+wzrnhnn3HNVDFJO+5UcsypRM0sfd/V+7t0PTbsPfXuis/fXvrpyo37tmiaYm4lYQnJ8iY5SpalStbPVphQsipTMMvHEmlYIkXJJEPJJEOBlKpokn7QvkzROBVLIMsTE/6wiHXzC4uIjLp///6jR48oFApyNd6qqqrGxsaOjo7e3t7BwUHRdSagoAAAAEwJako8qClUFmdNzRNQU2CemNAhoik1wuE+zGu54JWrYpKm41J2zrdO1TQNi09SNkk76lCs51apYEhRICT8dMJu9feyr/7Pa2+8++GX+05hrsXvt6er2ZTiDFOwBArOOAtZYULBqkLBshxnkoshpmAJyYqmmYomGXKGKUom6dqOFTqeTarm2fKGyYdN7hu7hEdGRsbHx1OpVGQ+qqqqqr6+HvkQZPKhfRBRAAAApgM1JR7UFCrzuaaeXItqWrpUSY8QJagpME9MrilktYnhkdEHOU1n3bM1LTP0PapIt/vPeNcqm6Qqm6Qdsis86lgib0jZez5sw55D7y7/7M13lqz8es9WbYvfLsbIG2WoWJer2FQqWhbhjFKxRArWKBNjWowxK8WQsjBEKpZIUTBOVzDJwBIpSiaZB+zKtJ3pKmbZOCLlkFEMwT4oICg0NjaWRqMVFBRUVlbW19cjp0iJHto34Wq8kn0NAQAAzFtQU+JBTaEyX2vqRSUFNQUAOsKCEggE9JaBR/lt1JIO7hgfmZLi8Xidvaz43Oaz7tkHrbP0PejXQzvO+Taom2eqmWdq2xYetMnHXY/dpHrro69+emfZpys37Niuek2DGK9hkalAomGJVDnjbAXLMkWrcnmzApxRGoZAlUVWmCBQsYYpcqQ0eeM0LJGiYJKhbl2iYVumYp6DI1K0CJFXLXxcPf1iYmKSk5Pz8/PpdDpyilRfXx+y+jlcQgoAAMBLgZoSD2oKlflZUzNpKagpAP4y4YF8PB4vs6LL4W75n545NwIKEgva+odGRrnc1u7Be5mN5z1z9pun67pVXQxsPeNTr2mZo2ySdsK18qBV9i/6Xuv2HFny6cb3Vqxfv13td13nQ1ZZZwI6dL0aD9gVKxinYolUnHE2zrwEZ16CNc7CEJJl8WRZfDKWSMUZpcqR0nCGKfKkNFWrYjXrEiWzHHlikgY+8pKph72zR0hIyMOHD7OysioqKpqbm7u7u4WH9iFTUrBeHwAAgJmDmhIPagqVeVlTwpha8L0kHtQUkAjkCrw8Hm+QNZJT1XXDP/+ARZqKSdoBq4wzbtnJha0VjYw76Q0XvHKVjFNPuFRcDGw95VWraZWjZJx6xLH0D7u833SdV22Se+v9j99Zvva/e3WVb8bqeNTr+7YhtxMe9Zq2RfIkGoaQjDHKljXOkzXKwBCSMfgkLCEZZ5SKNUrFGqbgjFKVLQtVrUsVTbMViIka+KjzJFc7R9fAwMD79++npqaWlpY2NjYiKTX50D5Jv4oAAAAWDKgp8aCmUJnPNSXlLQU1Bf52yGQOn88fGxtjDg3nVnUcskpVNKIctMk38Ko55UlXJFH1nTJNQgtPu2Ypm6QddSy9Gtat71mz3yJLgZSiZZX7h0PhnoOkFWs3vfGvD5au2bRpv6GmZc4fHo263i16Pq16Pq263i26Pq3H3es0bAqxxGQMPlkWT5XFJ2PwSVgiRY6UjjVKxRCpWMNUBfMCJasyOeNMHCFJAx91nuTm4OAQGBh49+5dKpVaVFRUV1fX1dU1MDAwPDwsOiUl6VcRAADAAgM1JR7UFCrzsqYa3XbLyMjsdmuU9EDmGNQU+JshKcXlcoeHh6lFLcdt07D4JC3r3Guh7ZZxbNKd/lOedCUSVZ5IVjVNO+5cfjm0S9etWsU0XdE4TcMiS/XG3U+++eWNf33w7xVrv8OeUiUmYm49kjNM0bQtOeJWf8yj6dnNvfGwS+1+myIsMVkWnySLT8IQqRhSJsYoFUNIxhmlyZsVKFiUYknpGEKyxq2IC8ZuDk7OAQEBSEoVFBTU1NS0t7f39/dPSCmoKQAAAC8Lako8qClU5mVNPZmdkvqcgpoCf6fx8XEejzc6Ospms+Oy6s+6ZSmRqJpWuVdC2k3vDVk+GDG6PXDSvUrekKJknHbUqfxcQNvF4C51yxwcMfnXcyHfK1xY9um3b76zZO02pd/1XA9ZZeu41x5yLFcg0RRIaWpWRQedarRd64W3gy51BxyrVS0L5IxSsAQyhkCVJabKEpIxhqkY41ysSQHWKB1DSN5/M/Q8yc326QF+KSkphYWFtbW17e3tfX19LBZrdHQUUgoAAAAaUFPiQU2hMk9r6unRftJ9sB/UFJhT48/j8XgcDofFYsVm1l/wzFYxTtG0zj0f2GJ0m2l6n0WI7jvjU7/fIkvZJP2wQ5mBT/P54O5zgR0a5ulbD5h8ukVxySffvL/yy+9wZ+QvRRx1KD3p23bSp1XHq+mAXbGicZo8KU3FokDTofqAY+0Bp2c3DfsqFcsCeVIahpAsi0+WxSdhCFRZwwxZw3QsPlHteugZgpOlrZO/vz9yrlRRUdGUKSUQCCT9cgIAFp3p1sSa6ae9i+U08AUAako8qClU5mVNzWxJv4X/jxPUFJh1ovk0PMpr6WFVtzGHhrljYzwOh9PTx0wtbj7vkaViTNWwzDHwrjO6M2h0Z5B0Z+hCYKumdR6WQD5gU6jn1Xg2oPOUd8Nhy4xfjtt9/NVPby/9ZMlnm/6LOaNhlnHCvV7Hu0XHu0XHq0XHu+WYW726dYE8KVXOKFXFskjdtnK/ffWzm0ONmm2lomkOlkDG3ErYdzla9ka8LJ6MvZWgciNC74a9iYWtt7f3nTt3UlJSJqQUh8OBWSkAgASJfzvyonchyGkL0nKgzQJ/NlBT4kFNoQI1JUFQU2B2iV5CisPlVbUMeMTTDUOKcundvQOsnr6B9JLmAxZUBaNkdYvsU151hJgBYgyTeJtJjGEaeNcpGtNwhpQjznQdz8Y/XOmqt+I2yZ39579XvPXe8lXfYX44bCNnRNNyqDzsWn/UvVH0dsilVs2qAGdIxRIoimYFSlblyjZVyjaVyjaVyrZVytbl8qa5WAIZcyX692MkzPkA3I17KtfDda7aGpuYeXh4REdHUygUZNmJCbNSsIIfAECCXvR2RGxaIN+8UOtjoicxtWCfENSUeFBTqEBNSRDUFJhdwpTi8/klDb3W0WUKRslyRPKfHtkJuQ0Ps+uO2tCw+CQ18yx9r7pr4YwbkX3XI/uQ/70Y3HnCtQpHTFYg0dTNMnZqmy377PvX/vHmvz/+fPdhSw2zdA3rfCwxWc6Itt+mVMup9qBLvcitTtOhWtWqGEtIxhKpcqZ5CpZlitaVitaVilYVOJNsDJEqeylC9sgNeSU1tcP62qcJ+lfNjIxN3NzcIiIikpKS8vPza2trOzo6+vr6kOtKiaYU1BQAQCKevh15viCEYSHunQiy0YJ/o/IMzE1JNagpVOZlTS0WUFMApfFJBAIBj8fLr+mxii49ZJOhbZuv61quaZmu65Cu65CuYERRNcvS9ag9H9R5OZRxOYxxOaznchjjchjjUkj3Wf/WI46lO447rd6q/O6Kde999Pnnu7X2/RmqaZV/xLX2sEuNunUhzpCCXHJXw6Fa07FW5Faz375KxbIQZ5iCNUzBGudgzUqwZqVY4ywMkYq7HKakR9LQPn7kyFF9gzNXruONzaxcXV2RlMrLy6uurkZmpSClAADzx9Q1JXqPNPWSVIOaEg9qChWoKQmCmgJ/jbCdBoe5+TWM5OKOlh7WGI/P4/E4o9zCmh6rqNLj9llHHYquh3UQoxmaVjk4AlnekKJmnv2HW83ZgPbzwd1Pb13IH875tx6zyd590GTFhl1vL/lk6bofvpG7IHv5tpZD5SHX+kOuDdou9VqOdGWLfDkjmjwpXdmiUM22Ss2uWs2OrmZHV7Onq9nTVW0q5IzSMIRkDDFF1jBT1ihLlkBRvB514LzNCYOLp0+fvnz5sqGhoZ2dnbe3d1RUFJlMzs/Pr66ubmtrm/IAP0gpAIAETV9TwvkpqKmFAWpKPKgpVKCmJAhqCszchAkogUDQP8TJqOgyDi0+75UbQqmrbRvoHxwuqe+xjCo5Ypt5xKHoakibRSz7elinhmU2lkBWNEk/7FR5xr/jbGDn2YDOMwEdZwI6zgZ0nAno0HEpV71+e6vihaWrvn7/4y/W/qC8Tcts37U4NasiTYfqA061B5zqDjjVHXCq1bCnK5nlyhnS5IxSFcwKlKwrlGwqn9ysKxTNC3GGqfK3HsjdfIDBkzH4ZBX83eM3XM9fM7p165aJiYmtra2Hh0doaOj9+/epVGphYWFNTc10KSXplxwAsNjB3JTUgJoSD2oKlXleU88OTn7yT9nTf7wdVAAAIABJREFULyzUA3efAzUFxHtugT7OGIPJYTA5fL6Az+cPskfTyjqJwUXyhlQlY9px+wzP+Kq00nbLqBI105RDdoWXg9tN77NuRTI0rXLlDCkYAlnZPOu4W+1Jn1Z9v3Z9v3Z93zZ937aTPs2HbQv26ruv3SL/1rsf/vvjL7YqX9lPomjaFMqTaDjDFBXLYnW7KmR1PuSmblepaJaNJVKxhjQ5s0J5yzJ5ywp5yzJ5s0KMYYocPl7zRoDWjQAV/F0Vwn19Q2+iqY2NjY2zs7OPj09oaOi9e/fIZHJmZmZJSUl9fT0sOwEAmLf++nlTE04An+5Ni/gl2Ce85Xm28aS9vnh3E7aYPO4XbfD0/qmesegrMv3zff7pPLe/uW9SqCnxoKZQmb81NeF3U/ib+fTrUvBxENQUEE90MqqgluH9qNrrUTV7hDvK5dJK26/75SmSUo47Fp/zrdO0zFYxpmiap2AJ5APWuVdCOkh3h66Hdx93LscSyRgCGUNMxhEpyqYZf3g06Ho36/m0nvRt0/VqOuJQ+s1e3bc/WPmPN9/5ZONelVvxf7jX6/m0/uHReMCuBEtMxhIpimb5ytYVKrZVwpuSdZm8STaGkIQlUDDG+RjTEoxxLoZIxeCTtK97n79heg1PumRoe9nU3dbe0cPDIygoKCYm5uHDh1QqNScnp6SkpLq6uqWlpaura2BgQHiuFDLnBikFAJgnXrQo1pTvRCalxdRbT7vZs/c8IvkxcetnuTKD3U2zyUts8HjamhLzNCYm1bOn4zbV6zq3b+ugpsSDmkJlvtbUpH/BJv/DsfBzCmoKCAnDSfQrSF3w+fyMii7DkCJN85TDNmk2MWWhlNprvnlaVhk6LuXGdwbM7g/qe9BVTdMUSVRN67xLwe346H7D24PnA1uUTFKxxGQMgYwlJuOIFJwhVckk46Bj5TH3hgPW+T/ruCxfv+3Nd5d9uG7rFrWbKkaUI070Y+6Nxz2aj3s0HXap3W9TjDOkYokpcia5CpblwmX65M3ysYY0DD4Ri0/AEKiyxFRZQoo8/uExQsA1I2tjU3NLK2s7B2dXD++AgMCoqKj4+HgajZaXl1dRUVFbW9vc3Iws38dkMoeHh7lcLpwrBQCYh8TV1NTTTc/iQuRNyhSri08+7+rJvkTf2wjzY/fu5zec9AGz2N1NmmF7ssHEXU+/gehGUw1wwqvx7GV77svPhddUKTeX7+ugpsSDmkJlftaU8Bdxt1vjk180kd9I9Kt08ni81tbW0tLS0tLS1tbW0dHR6d7AjY2NdXZ2lpWVNTU1sVisv7rDqUFNLXKiU0/VrUxKcUcOvWeMxxftKPYIN7OiyzC48Ihd1kGbvKMOBVoWtD8c0rWtM3VcK/CRPRZx7GuhHYftC5VN0g7Y5J/1a74R0Xszqv9mVP/F4I7DjiVyhhQcMRn75EbBEpLljWi/nA74et+ppWs2vfne8jU7NHedcFYipWo71x5yaTjk2nDIteGQS4OWA13FIhdLSMbgk7DEFJxxDs68FGdehjPJwxqmKhEeaONDjuO9FfFxGHySCvGBjnGYkZWLnb2jq6urt7d3UFBQZGRkXFwchULJyckpKyurra1tbW3t6urq7e1lMplsNpvD4XC5XKSjIKUAAPONmJqa+p3/tIfDTfggeMo3MpN6appYedndTb0VVXdSTU27wdQbiV2JY4qDJKe9ZNXfsaQH1JR4UFOozMuamvCvzDQ19Vd/6wYHB93d3a9evaqrq6urq3v16lU3N7fi4uIJscRkMnNycpycnK5fv66np3fx4kUbG5v4+HgWi8Xn8//ycxMFNbWYCTtqjMevaWN6xtMv+eSZhJdkVHQPc8Z4PB6Px+sfGsmu7CIGF2pbZ+i4lJ33b9Bzq8DgkxRJtOPO5ddCO0l3mFdDOw7bF6maZWha5530qr8Sxrga3nslnHE1nHE5tOeMX4uWbYECiYbUlOythJ//DPtW5dbK77Dvrfzyg0+/27BXf+/F22pWxU/XmRCuNlGpYpGPM6Ribz5QuBQkfy0KQ6BgjLIxpFwMkaZMjD9hFHKF5HjL2PqkcfAxk9tnLcPNHH09PT0DAgLCw8Nv37794MGD5OTkzMzMoqIiOp3e3Nzc1dXV19c3ODg4PDyMdBRMSQEA5rPJSSDaV9OeezRV+zz/1mWKiagpvvqiypjh7kTmhKZ+oBduILKzyTNa03zL5MFPf+b733BOPNSUeFBTqMzLmppw/fBZrik6nf7VV19t2LDhv//97/r165cuXfrRRx9duXKlqKhIIBAg24yMjFCpVD09vZUrV3755ZebN2/+6quv1qxZ8/vvv8fFxTGZzFl55wc1tWgJU2pkdKyxc9AtruqYXaaycaqWVcZVv/yCmp7+weFeJjuzooMUUqRsQjvhVHo1pP1KcOthu0J5I+oRh5IrIZ2E6P5LQW2H7AoVSDQNy1xdj7oLwd0XQ3ouhvRcDOm+GNJ9MaTnQnCXgW+LpnW+vFHK3qv3d/zhumHvyXc/3vDWvz9evmH3JnUjFatidTu6cIWJ/Q41++2r1e0qlczzcIYUzI04+T89NfRu7D9no3jzDgZPxhCoSsRHeibhBCt3W1tbe3t7Kwd3C2d/J8/AoKCgqKio+/fvJyYmpqSkZGVlFRYWVlZWNjQ0tLe3MxgMpKNGR0fHxsagowCQVgKBoK2traioKHueKSgoaGhoGBsbm/lzmXIViunbQ+ypUDKiDyVubmom+fHXdvfc18Q81JT7mzi6FxbQpA2gpuYxqClUFmJNveDjkBfJyMg4duxYQEBAcnJycHDw/v37//Wvfy1ZssTS0nJ0dBTZprq6+vDhw8uXL5eVlY2Li6PT6Q8fPjx06NB77723evXqoqKiWZmegppahESP7uOO8Ro6ma6xlWqm1IM2eQaedF3XciUS5axbdnZFB6WohRhUIGdIOWxfdCuy51JQq7ZtvrwRVduu8Fp4NzGGeTGoTduuEIMn77fM1fWoOxfY+WdQ17nAzsm3k96NqsYpW7TMPtyw65VXX3vj3WVrdh7Yre+LM0xVsixRtqlUtqlStqlUtq1Stq1Stq6QM8nGECmYG7G4i/7qWkcPHz6sY3D+6BVHBXy8HCHhlEWUhaOvh4eHl5eXr69vQEBAaGhoTExMXFwcmUzOyMjIy8srKSmpqqqqq6tra2vr7u7u7+9nsVgcDgc6CgCpx+FwXFxcfvnll7XzzPbt2/F4fG9v78yfy3QrpE9zqs+LFq0QeSgxs16TD6V7wXF+M9jd40ntNfkt1As2mPje68XvxWbeX1BTEgc1hcq8rKmpDi8W/oqhvsbD4OBgR0fH0NDQyMjI0NBQUVHRtm3b/vnPf+rr6zc2PtmJu7v7pk2b9u7dm5WVhZwlPzw8HBcXJycn99prr/n5+XV1daF8ko+hphYlJCH4fD6Px6tq7nOJrVAzpR60yb0e2m5+f4gYxdB1rVAiUfQcM47ZpqmbpR62L7oZyTjn23jAOk/ZJPWQfdHlkK7rEb03Ivv0PGoUSClYQ8oRl2o97xYDv3YD/45Tfu2n/NoN/NsN/NoNkD/4tx8wpX2LOfWvZav/8fb7y77YsUnT+NcLUbI3E7CEZKwhTd68SMEKWWGiQtGqHGeShSFSMTfi5M+6qGsdPXT48MmTJy9eunydaHbd0uuabaiTV1BAYHBYWFhUVNTt27fv3bv38OHD5OTk9PT0/Pz8srKympqapqam9vb27u5u4aF9ky/LCzUFgFTicrlRUVHHjh37fZ7R0tJyc3NjMpkzfy4zuHrvVMs/zCgKZrCO3gznpl6iQUR3KnYV88kbwNyUVIOaQmVe1tSEf6VEakrkg5i/fK4icr478ufx8fGOjg4NDY0PPvjgyJEj5eXlyKTB0aNH16xZY2BgIHoyVU1NjaGhoYyMjL6+fnFx8UvttK+vr76+vvp5eXl5vr6+Tk5OaWlp1WDRoNPplZWViRllVhF5R+0yDljnXglpN703aPlgxDyWdTOiS9MqR9mYqmKSetih+GJQ21nfxgNWuSqmGdp2RWf8Wi6HMi6HMS6HMU77NR+0K8YRk1XNs484V+l6N5/0bXt6az3p26rn03LMqfw3HefPNsu9u3ztss82bcSd26Hj9vuVexh8EpaQjCEkYwhkrFEa1qQAa16KNSvGGmdhiBTZ67H7dC2xqoeVlZUPHDhw4sSJs2fPXr12nWBkamxhZ+/g5Obm5uXl5efnFxgYGBISEhERcfv27djY2MTERCqVmp6enp2dnZeXV1hYWFxcXFpaWlFRUVlZSafT6XS6pF9+ABaexsbGsbGxhfLpg0AgaG9vLyoqyppnCgoKkFdy5s9l+pqauqde9tiZF1wm6kWR8RcP1Xl+pa+ZbvCy5029zIGLUFMSBzWFyvysqRcfDTx7v3EdHR1qamrvv/++jo5OXV2dQCBgsVi//vrrF198YW5uLrplX19fQECAjIwMDodLTU19qb1UVlbGxsZGPS8kJMTe3t7a2jogICAKLAKRkZGRkZERERG+YfdveSQcsaJqWuac82sk3Rk0u882i2WT7jAvBbXut8hUMkk9aFd4yrv+nF+TlnWeskn6AZuCk571F4K7hbdzgR16nvX7rXLljVLULHIPOVWd8Gz6w6vlD6+WP7yajzrTVYmJ2zUNV37503sr1v9n4+8/aJKU8Ikq5jlyRilPU+rpzTBdlpQjS8qSJVD2XYvdc9RsN/bAzz//vG/fPkVFRU1NzWPHjunr6587d+7KlSs3btwgEAgkEsnMzMzCwsLa2trW1tbR0dHFxcXT09PHx8ff3z8wMDA4ODg0NDQsLCw8PDwiIiIyMlLSLz8AC1VCQgKbzZ6tBZDAzImrqSmj40WHz4iuk/fiFnphZMxod41uuhO///ldv3CDab40ozX9ZnTgItSUxEFNoTJfa+qxuAOCZ+/XbWxsrLKyctu2be+///7NmzeZTCayePq2bdu2bt3q7e0tujGXy42Pj5eRkdm+fXtiYuJL7aikpCQiIiLged7e3ra2tlZWVshKaECK+fv7+/n5+fn5eXp5m9u56hgFqRo+0LDMNvCqM7ozSLozSLo7RIgZuBDYqm1bIG+UomVbaODTeM6/RcumAEsgq1vm6XjUnQ3oPBfYdTawU3g77d+u69mgapEtb0RTNsvWcqg84tZwxK1BwzJv758hX/2u+/aSVf9a9tm6nVp7z4VqO1YdcW046FStaJKBXIQKQyBjCBTkD7IEiiw+GXMjDnPadQ9O4+eff8ZgMMrKylpaWidOnDAwMLhw4cKVK1du3rxJJBKRlLK0tLSxsUHWokBqys3NDTmfysfHx9fX1+8pf39/f39/Sf8QAFio7t69OzQ0BDX19xNfU+J7auI3TVywb+pl/Z4zg8iYwe4mrXgxcaXyF27w3J5mcL2padbpgJqax6CmUJnHNfX48ePJSTWbv2nj4+M9PT0hISHLli3buHFjYGDg48ePuVxuaWnp999/v2vXrskvC5VKffXVV7/55psHDx681L64XC6LxRp6XmNjY2hoqJubW0VFxRCQaoODg0wms7evn97Q4XynWMOcqm6RZeBdT4hhEmOYxNtMQszAn/7NB23ycUSKplXead/miyHdel718qQUDDFZ26lC17sZOSdK37dN37ftlN+z2x+e9WqWOThDqoJxuoZtuZpV4TYts6Vrtvzv6/98d8XnP2hbq5rlajnXaTnXaTnVaTnWKJlmYQlkzK0EDJ6MwZMx+GQMnozBJ2JuxMldDNDQPn7s2LFz584RCAQbGxsvL6+IiIi4uLjk5OTU1FRkXazS0tKqqqra2trGxsampqaWlpb29vbOzs7u7u7e3t7+/v6BgQEmk8lkMgcHByX92gOw4LHZbDjPUCJeVFNT5oT4g2smz01N//AziowX7m66Daa4BLC4d1zTTKWJ2f3MD1yEmpI4qClU5ntNzSWBQJCamrpjx4633nrL0NCwvr7+8ePHHA4nIyNj48aNe/bsCQ8Pn/AtNBrt9ddf//zzz+/du/dS+xJej1VUV1cXsgpFfX395HuB1ODz+WNjY1wut6a1zz2uQsU4eb9F1imvuqthPTci+65H9t2I7DPwadS0zlMg0TSs80/5NCML9J32az3qXClnSFEgpR60L9PxatLzaUXOjNLzadXzaT3p06rn06rr3XLMtVbdMm/fzYe7T/mt+h73z/dXvr1s9dqdB/ddvq9qWaThQNd0rNV0rNlvV6lgkoklUnCXQnEXAzA3H2HwZAw+CYNPwt2MVTrvcfCorq7eycuXL5uamrq7u4eHhyckJGRkZBQVFVVWVtbW1jY0NLS0tHR2djIYjP7+fiaTOTQ0xGKxkEtIjY6OCq8iJbwmLwAAPagpiXhhTb1wHmbKjpp2k2nmeF4cGS/c3QvO0HqJDaaaTJu0e7ErXEBNzUNQU6gs5prKyck5derU8uXLVVRUaDQah8N5/Pjx6OhoQUHBd999t2PHDmS2SlRKSsprr7327bffvuzc1JRgTT+ph1Q0soJfWQPDM77qqG26qmmmrkft+aBOZDGJy2E9l8MYhxxK5Ek0JdOMY241p/zaTvt3nPbvOOXXpufdpO1QpmicpmSSrmlbfMy94YRn8wnP5uOezU//0HTcs+mYe4MiPmGjwqUPVn//xjvLln/587eqxN+vPFC2KlW1rVK1p6va0VWsShVMsrCEZJVrIZoGJA3dq0pn7DC3HmHwiXLXolTP2h3Su6Cvr3/16lVzc3NPT8/bt29TKJT8/Hw6nY6s0dfV1dXT09Pf3z84OMhisUZGRkQLavKSfZJ++QEAYF56wbnhf3mZLTAtqCnxoKZQWbQ1VVlZeePGje+///7XX3+9e/eu8AIUY2NjtbW1W7Zs2bx5s5eXl+i3jI2NPXr06JVXXtm1axeZTEY/Bqgp6Sa8rhSPx6to6nW5X6HrmKVqlnXCtfpcQIfoehIXgruPuVQqm2UoGKdq2ZfqejWd9GlFjug76duq49V4wK5Y0SRdwTh9v3XxIZe6Q64Nh92e3A651mvaFP9+JvCr33SWrP7u7SWfrtqssFnLfO/1REWrCiWbSuSmaFksZ5IlR0w6QIzRu25/6s8ruvoGR/Sv7L/krnbZ58Cf1scNrpw5c+b69euWlpZeXl63b9+m0WjFxcX19fUdHR29vb0DAwMTIgq5eJQwoqCjAABgBqY8LenxY9H5Ieip2QY1JR7UFCqLs6ZaW1tNTU23b9++e/fuwMDAwcFB4V18Pp/BYOzcufOLL76wsrIS/a6BgYGQkBAZGRkVFZXMzEz0w4CakmKiKcXlcn0e0Y/apimZpB12qjgT0PFkGYmAzrMBT/5wyrflkGOZkkm6Aol20L7suHu9jlezjneLjneLjlfLcfd6DZsieVKanFGqmnWxpkP1AafaA051+23L5fBJP2pbrdy4750P1y5ds/Ur2dN7zobsu/kIa5QuZ1Yob1kub1kub16MM85UMCRrk+5etfA2NLEkEonXrl27eOny6Qs3Tl4knrlw9fLly0Qi0cbGxsfH5+7du6mpqaWlpY2Njd3d3Uwmk81mj4yMIAUlvAIvRBQAALy8J9Ekbtn1OTzkbZGCmhIPagqVRVhTPB7Pyclp48aNW7dudXZ25vP5ou8Cx8fHx8bG5OXlV6xYcfbsWS6XK7yrtrbWyMhIRkbmypUrlZWV6EcCNSXFhMf4cbnckZERQlC+qilV1SL7hEe9vm/bs/Uk/NpO+T1ZVULPu0nbsVzeKAVHpGrYlhxyqT3q3ii8HXKpVbcuwhmmYIlUFctiddsKFYui3y/d3fCb3hvvLn/9nWX/+Q63S9dLzbZcjpSGIyRi8YkYYirGpBBjWoQxSpcjkg+b3CfYB3t4eLi6ujo6Otra2lpYWBgbG5NIJFNTUysrKxcXl4CAgNjY2PT09PLy8ubmZgaDMTg4ODIyghzLN/lEDkm/zAAAsOBATUkA1JR4UFOoLMKa6urqWrVq1bfffuvu7s5isSZ8po78XyKRuG7dOhwOV1ZWJrwrPj7+119/feWVV+Li4oaGhtCPBGpKio2PjyOLT3A4nKGhoayypmu+OYokiqpZ5h8eDbreLch6EqKLSeh5t/zh2ajtWIEzpOAMU1QsCrQcqw+61D+91R1wrFa1LsYSknFEKuZW8iYN0/dXf//a/735zorPv1G+te8mWcGsAGeUhsGT1W9GqNyMxuITMQQqhkjD4JOPmcWauEYEBoWEh4eHh4eHhYUFBwf7+fn5+PggF4kKCgqKjo5OSEjIysqqrKxsaWlhMBhDQ0McDmdsbGzCkhIwGQUAAH/ZdJeJeuFldcFfBjUlHtQUKouwpnJzc9944w0cDmdqaopcZhQRHR2dn5+PbJOSkiIvL79y5cr9+/cjJ5D4+/urq6uvWbNGWVmZTqfPynU/oKakGFJTXC53eHh4YGCgsbktLrWM4J+haERRMcs85Ew/5tF4/OkaEs9uHk1H3eo1bUvlSalyRjRl8zwNe2Q5vtoni/LZV6lYFW4/7vzpNtV/LV/3z6WrP/3xwHY9v323UuRMcnGkdCw+SetW8Fm83Z9Eh2PEYBw+EYMnnzCPNXOPDgqLvnfv3sOHDxMSEhITExMSEh4+fBgXFxcXFxcfH5+YmJiamlpQUFBdXd3a2trb28tisZCUEs0n6CgAAEBN7DIUcNLUHICaEg9qCpVFWFMpKSmvvvrq2rVrt27d+oMIDAZja2uLbNPb2xsYGKikpLR+/fo9e/Zgsdg9e/bs3r37xIkTVCqVxWLNykigpqQYcsbU6Ogoi8Xq7e1taWkpKquMTsy94k6RNySrmGcfsK/Qdqk75Now8ebScNC5VtWqSN44Xc6QpmSWq2pToWZHV7Ojq1iXY/GU79WJy7/c8/ay1Us+2/zFvtM7T0dgjPNxpgVYo3R5QoI2IfwSycnI1NLMwppg5XHWKsrA+p6lZ0xIxJ0HDx5QKJSMjIycnJz8/PyCgoL8/Pzc3Nzc3Ny8vLzi4uLKysqGhoaOjo7+/n42m42cJQVH9AEAwJyYwSrqYLZATYkHNYXKIqypqqqqw1MxMDAQXRK9q6srNjb2woULBw4cUFdX19HRsbKyotFoszgSqCkphtQUcpgfg8Fobm6urKzMyM4PuU877ZCoYkxWNsveb1uGLCYx+abpQFc2z8USk7FEioJprqJlGdYoc5dB8IZ9Z9756It/fbjmo29++1bl5q+X7sqScmRJubKGaQrEhMNGUdfN3a1t7R0dHV1dXd09vV19gl39oyNj7j569IhGo+Xm5iIX3q2rq2toaGhoaKivr0f+3Nzc3NHRwWAwmEzm8PCw8EQpSCkAAAALHdSUeFBTqCzCmnopfD5/aGiop6dnZGRk1h8cakqKCeemRGsqPz+fkpIacidR3y5RhURWNMlUsynfb1+936Hm2c2xZr9DzX67SiXzPBwxWe5WPOZmwm9XH27Wtvv4O/l/vP3BWx+sWrvn6J6THgo37yni4zB4siyeIk9IPGocg7fxdXV19fLyCggICAkJiYyMjImJiY2NJZPJ6enpBQUFyOxTW1sbcuUoBoPBYDB6enp6e3uRq0ix2WzRE6Uk/SoCAAAAswBqSjyoKVQWRE09d4VuKTo3E2pKignXRmez2X19fW1tbdXV1cXFxRkZGcnJyYFRD0/ZPZIjJskbpSlblSnbVKnYitxsKuVNsrFEquKt+1o3AvZejFizQ/PNf3/02uv//GDttu26nnuvxR3EhxkQnE8S3HH4BAw+8bhJjLFDgK+vb0hISHR09L1795BToZKTk1NTU3NyckpKSqqrq5uamrq7u/v7+4eGhths9vBTotfhFV6BV9IvIQAAADA7oKbEg5pCZd7X1HMlJWVFBTUlxYRr+o2MjDCZzK6uroaGhoqKiry8vNTU1AcPE91CH56xfyRHTJYjpStYlChaVShaVypaVypalcuZZGOJVHXivSNXnZS1Tqz8Yuub7y1/7+Mv1+4+8qOO5+9X7x8yjLhs4kYyszE0d7hk4X/eKtzcNcQ3ICQ6OjouLi4pKYlGo2VmZiLnRyEnRNXV1bW0tAgvHiVsJy6XO/YUchUpWGcCAACAlIGaEg9qCpX5UlPPn4v5tJbELHojDWdqQk1JMeGle4ULUbS1tdXV1ZWVleXk5NBotNj4RJcQJKjIOFIGzqwQZ16GMy/GmWRjiVQN4h01A7M9+5TWrFnz3nv//u93W39QOr37lK8cPuGY6V2Crb+tg6uzs7OLq7uzh6+rT0hwWOS9e/eSkpLS09Pz8vJKSkoqKirodHptbW19fb3wnKjBwcHh4WFkeYkJV+AVXfpc0i8eAAAAMJugpsSDmkJlPtTU1M2kSxXOS4lMRT2bqpKC+SmoKSkmvHovcsmpwcFBBoPR1tZWW1tbWlqak5OTkpJyPz7RLSRez+aRomES1igDQ8rFkLKwBLLClVDckatbdv62atWq//znP7/88suZ81fPmfr/YRGnZxVr7hbu5Rvg7+8fFBQUGhoaERFx586dhw8fpqSk5OTklJaW0un0hoaGlpaW9vb2zs7Orq4uBoMxMDAwNDQkvA6vMKJg0XMAAABSD2pKPKgpVCRfU1MeyiduFmqKxlqgoKakm3B6CrnqFJPJZDAYra2tokEVF5/gFfbghNUjRUMyBp+873r872d892mc+uSz9UuWLPnqq6+OHj3q5eUVEhLiFxzhFhDtGnA7KioqJibm7t27sbGxyMlRKSkpmZmZhYWFyCIT7e3t3d3dfX19AwMDTCZzcHCQxWINDw8Ll5eAM6MAAAAsKlBT4kFNoSLxmpryyt8ihTVFMz29d8Ef7Ac1JfWEM1RIUE05Q/XoUYJvxAMd6wTMzfifdBz+u/Wn//mf19555x0cDufs7Bz/1IMHD+Lj4x89epSYmEgmk1NSUtLT07Ozs4WXihKeGTUwMIDkE7K2BIfDQU5TPkCSAAAgAElEQVSOgtOiAAAALE5QU+JBTaEi6Zp6epTfxDISHv03RU1N9z0LDtSU1ENqSjhDNTIyggSV6AwVjUZ7mJBk6xUup6W/bNUX77z3/uYtW4hEYkREBHKx3czMzIyMjPT09PT09MzMzKysLKSgysrKKisrq6urkeP6Ojs7e3t7hWdGiRaU6PlRUFMAADAjc/rZrfBj4wX/XmZhgJoSD2oKFUnX1JN/TiY3k5hkgpoCC4UwXcQEVW5ublpamoe3r4KS6pdffqWtre3s7Ewmk/Pz80tLS8ufKi0tLS0tLSsrq6ioqK6urq+vb2pqam1t7ejo6O7u7u3tRaakRM+MghUmAADgr5tcU0/ef6A/02A2HmjWBrMoQE2JBzWFCtSUBEFNLQbTBVVPTw8SVOXl5QUFBffv3zczM7t582ZMTExhYWFFRUVNTU1DQ0Nzc3Nzc3NTU1NjY2NDQ0NjY2Nzc3N7ezuytkR/f7/wzKiRkRFksb4pV5iAjgIAgJczqabEHTbzFx4Z3aPM2mAWB6gp8aCmUIGakiCoqcVjuhmqtra2hoYGOp1eVlZWUlJSWlqKdFRTU1NbWxuSTL29vQwGo6enp7u7G5mG6u/vF64tgUQUnBkFAACzbK7mppBHQf0eBuamXgbUlHhQU6jMk5r6S6CmwEIiDCpkUQokqHp7ezs7O1taWhoaGurq6pDj99ra2pBF+ZBkQgw9xWazkQX6JpwZBYfzAQDAbJKaNa8A1NSLQE2hAjUlQVBTi4qwpkSDisViDQwMMBiMrq6ujo6Ozs7Onp6evr4+JpPJZrOF806jIoQRNWVHQU0BAMDsgJqSIlBT4kFNoQI1JUFQU4vN5HOoOBwOm80eGhpiMpkDAwMDAwMTToJCkoknYrqCgogCAIDZBDUlRaCmxIOaQkXSNbWoQU0tQqJBhWQS0lQjIyPDw8PIIXzCjhJMD/IJAADm1uSamvZMqidnLz33CfF0ETbhY+SpznsSrjAh7qFeNBiRHU36/hmMQcpATYkHNYUK1JQEQU0tWhOO+uPxeGNPCSegJk89wTQUAAD8fV6uptymOtZmQsZMrKSptpvumJ1pi2jKmpq4p2e9NJMxSCGoKfGgplCBmpIgqKlFTnSeasrZJ0kPEAAAFrGXqalpvyz+a1Osc47sY4pvmziBJKamdu8W+TJV99m3znAMUghqSjyoKVSgpiQIamqRE51rmnwUH9QUAABI0kvV1MQSEd7xdNtpz8KacNkXqtvEpplwAN8MBjNdF810DFIIako8qClUJF1TsAoF1NRiBwfyAQDAfPTy502JmvokJnFnSU33rubla2qaR0IxhgUPako8qClUFnNNcbncvr6+trY2Lpc73ftXHo/X29tbV1fX0dExMjKCbocTQU0BAAAA89Rs1tS0ZyuJeNF6FDOuqWlmpv7qGKQC1JR4UFOoLM6aGh8f7+zspFKpHh4ejo6OTU1NXC53wjZsNptOp9+9e9fFxYVAINjY2ISHh+fl5Y2MjAgEAnTP+gmoKQAAAGCems2amsm7HdHHmKp80NbUy45BqkBNiQc1hYqka0oCkJTy8/P7/fff33jjjRUrVsTHxzOZTNFtxsbGioqKLl++/OGHHy5ZsmTFihVLly796KOPFBUV8/Pzh4eHZ+VYLKgpAAAAYJ6ai7mpmdSKaPXoUv/CkX4vmJuS2mISB2pKPKgpVBZhTbFYLHV19f/85z9Lliz54IMPpqyppqYmfX39jz/+eMeOHcHBwdnZ2eHh4SoqKu+9997GjRsrKytnZXoKagoAAACYp+bivKkXH1bzdMPJa5qjralFfTliqCnxoKZQmTc1NWFSew4/Oampqfntt99IJBIej9+1a9eUNRUYGLh9+/affvopNjaWwWCw2eze3t6wsLBffvnljTfeCA0NZTAY6EcCNQUAAADMU7NaU89mnKZdIkKX+njK5SBmraZmOgZpBDUlHtQUKvOipmZ8qbpZ0dXVFRUVRafTb9++jcPhJtQUslb1yZMn161bp6urOzAwIPzGysrKa9euycjInD9/vry8/KV2ymQyW1tbm55XXFzs7+/v7OycnZ3dBAAAAEylvb2dx+PBap9/t9mtKdE3O1N30XM1NfECVE++0ujmRp3wcC9RUzMcgzSCmhIPagoVydeU2DVm5mKKisfj8fn8x48fP3z4cHJNCQQCNpv922+/rV+/3tTUVPQbe3t7/f39ZWRk5OTk0tLSXmqndDo9Pj7+zvPCw8MdHR1tbGyCg4PvAAAAAFMhk8lsNnu2FkACMzXbNfWiVfWQR33RynuiV+V9+Zqa2RikENSUeFBTqEi8pp59TDLVdbnn9FzJKWuKx+O1tbVt27Zty5Yt3t7eottzudwHDx7IyMjs2LEjKSnppfZVWFgYFBTk+TxXV1dra2tLS0sXFxdPAAAAYCqRkZGDg4PI54Dg7zP7NfXcHdM3jMgWE1YEFN3wL9bUDMcgbaCmxIOaQkXSNTXtr/7k0zBn3ZQ1xeVyS0tLN23atHPnzskvC5VKffXVVzdu3PjgwYOX2tfo6CiLxRp6XmNjY0hIiJubW3l5+RAAAAAwFTabDdf1BgANqCnxoKZQkXRNTX9h7rlfembKmuJwOJmZmRs3btyzZ09YWNiEb6HRaP/4xz+++OKLe/fuvdS+BAIBf5LOzk5kFYq6urrJ9wIAAAAIqCkA0ICaEg9qChWoqQk1NTo6mp+f/9133+3YsSMoKGjCt6SkpPzv//7vX5ibmhKs6QcAAAAAMNegpsSDmkIFampCTY2NjdXU1GzevHnLli1eXl6i2/N4vISEhFdeeWXnzp0ve97UlKCmAAAAAADmGtSUeFBTqEBNTagpPp/f3d29Y8eODRs22NjYiG4/ODgYFhYmIyOjpKSUnp6OfgBQUwAAAAAAcw1qSjyoKVTmSU39JWg7a8qaGh8f53K5e/fu/fDDDy9evCi6fVNTk5WVlYyMzJkzZ0pLS9Ht/PFjqCkAAAAAgLkHNSUe1BQqUFNTXr336tWra9asUVZWrq6uFm5PJpPl5OReeeWVyMjI/v5+dDt//BhqCgAAAABg7kFNiQc1hcoirKmRkZHU1FQKhWJubr5t27b333/f3Nw8NjY2PT29trYW2SY+Pn7fvn1r1qw5deoUmUzOy8u7c+eOjo7O559//uuvv5aVlfF4PPRPHmoKAAAAAGCuQU2JBzWFiqRrSgLa29u1tbXV1NR27ty5fPny119/fefOnYqKiseOHRMuO9HZ2enk5PTzzz9//vnnKioqR48eVVBQ2Llzp4qKSnR09MDAwKyMBGoKAAAAAGCuQU2JBzWFyiKsqaampn379u2eBIvFWltbCzdrbW0NDg7ev3//jh07fvjhB1lZ2QsXLszKwuhCUFMAAAAAAHMNako8qClUFmFNvRQ+n89kMjs7O+fi1w9qCgAAAABgrkFNiQc1hQrUlHjIohQ8Hk8gEMz6g0NNAQAAAADMNagp8aCmUIGakiCoKQAAAACAuQY1JR7UFCpQUxIENQUAAAAAMNegpsSDmkIFakqCoKYAAAAAAOYa1JR4UFOoQE1JENQUAAAAAMBcg5oSD2oKlXlbU+Pj42NjY8PDw0wms7W1taioqLq6uru7e3h4mMPh8Pn88fFxSY8RLagpAAAAAIC5BjUlHtQUKvO2poQEAgGXyx0aGhoeHubxeJIezmyCmgIAAAAAmGtQU+JBTaEy/2tKikFNAQAAAADMNagp8aCmUIGakiCoKQAAAACAuQY1JR7UFCpQUxIENQUAAAAAMNegpsSDmkIFakqCoKYAAAAAAOYa1JR4UFOoQE1JENQUAAAAAMBcg5oSD2oKFagpCYKaAgAAAACYa1BT4kFNoQI1JUFQUwAAAAAAcw1qSjyoKVSgpiQIagoAAAAAYK5BTYkHNYUK1JQEQU0BAAAAAMw1qCnxoKZQgZqSIKgpAAAAAIC5BjUlHtQUKlBTEgQ1BQAAAAAw16CmxIOaQgVqSjwej9ff39/U1NTd3c3hcGb3waGmAAAAAADmGtSUeFBTqEBNTWdkZKSpqYlCoQQGBlpZWXl6esbHx1dUVIyOjgoEglnZBdQUAAAAAMBcg5oSD2oKFaipKfH5/Kqqqlu3bi1ZsuTNN998++2333rrrWXLlqmpqdHpdA6HMz4+jn4vUFMAAAAAAHMNako8qClUoKam1NLScv78+c8+++zHH3/08PBISkry9vZWUFBYunTpjh076HQ61BQAAAAAwIIANSUe1BQqUFNTCgsL27Vr144dOyIjIzs6OoaGhjo7O/39/Xfv3v3WW29FRkb29fWh3wvUFAAAAADAXIOaEg9qChWoqQnGx8cFAsGff/65fv36o0eP9vT0CO8qKSn5888/ZWRkbty4QafTX+phGQxGTU1N1fNycnJ8fHycnJxoNFoVAAAAMJW6urrBwUE+nz/b/8UDYLGogpoSC2oKFaipCQQCAYfD2bt379q1a42MjETv6unp8fb2lpGRUVRUTE9Pf6mHLS0tjYyMDHyej4+PnZ2dtbW1l5dXoJTy9/f38/Pz8/OT9EDmREBAgJ+fn6+vb0BAgKTHMleQn6C/v7+kBzJXkB+itP4VDRR5gtL6Q1wMf0UjIiJKSkpGRkZm9T93ACwiUFPiQU2hAjU1AY/H6+zs/OGHHzZv3uzl5SV61+joaFxcnIyMzK5du8hk8ks9bGlpaVRUVNDz/Pz8nJ2dHRwcfHx8gqSUh4eHo6Ojs7OzpAcyJ7y9vZ2cnOzt7f39/SU9ljkRGBjo6upqb2/v4eEh6bHMFeSH6ODgEBAQIOmxzImAgAAXFxd7e3tPT09Jj2VOuLu7Ozg4uLq6Snogc8XHx8fd3T0kJKS/v39W/3MHwCICNSUe1BQqUFMTcLncioqKTZs27dixIygoSPSu8fFxCoXyyiuvfPfdd/Hx8S/7sCwWa+h5zc3N0dHRTk5OZWVlQ1IqLS3Nz88vPDxc0gOZE8XFxcHBwa6ursjJddKnv78/Pj7ew8ODRqNJeixzBfkhent79/b2Snosc6Knp+f+/ftubm5ZWVmSHsucoFKpPj4+cXFxkh7IXKmuro6IiHB0dBQ98hwA8FKgpsSDmkIFamoCDoeTnZ397bff/vTTT2FhYRPuTUlJ+b//+78NGzbcv38f/b4YDMadO3ecnZ3r6urQP9r8lJubGxAQEBUVJemBzAk6nR4WFubq6jo4OCjpscyJsbGxpKQkT0/PrKwsSY9lriA/RB8fn9HRUUmPZU4MDw/Hx8e7u7sXFhZKeixzIiMjw9fXNyEhQdIDmSstLS1RUVH29vZQUwD8ZVBT4kFNoQI1NcHo6Ghubu633367c+fOyS8LUlPffPNNXFwc+n1BTS10UFNSAGpqoYOaAgC8ENSUeFBTqEBNTcDlcquqqjZv3rx161Zvb2/Ru/h8flJS0quvvrp9+/bExET0+4KaWuigpqQA1NRCBzUFAHghqCnxoKZQgZqaAFmF4scff/z6668dHBxE72KxWNHR0TIyMjgcLjU1Ff2+oKYWOqgpKQA1tdBBTQEAXghqSjyoKVSgpiYYHx8fHR39/fffly9ffvnyZdG7WlpabGxsZGRkDAwMSkpK0O8Lamqhg5qSAlBTCx3UFADghaCmxIOaQgVqagLk6r0XL1787LPPVFVVRTuHSqUqKyu/8soroaGhDAYD/b6Gh4erqqpycnL6+vrQP9r81NbWVlxcXFFRIemBzIne3t6ysrLc3FxpfSPO5/Pr6+vz8/NbW1slPZa5gvwQCwsLeTyepMcyJ8bGxmpra/Py8jo6OiQ9ljnR0tJSVFQkxZ9JMZnMioqKrKwsNpst6bEAsFBBTYkHNYUK1NSU7t279+uvv37++eeXLl1KTU0tLi5++PDh6dOnv/zyy127dhUXF4+NjaHfC5/PZ7FYAwMDXC4X/aPNTxwOZ3BwcGhoSNIDmRNcLndoaGhgYIDP50t6LHNifHx8eHiYyWRK8WVDkR8ik8kUCASSHsucEAgEbDabyWRyOBxJj2VOjIyMDA4OSnFpjI2NsVis/v5+aQ1+AP4GUFPiQU2hAjU1pba2Nisrqx9//PGLL744ePCggYGBurr6jh07sFhsUFCQFE8lAQAAAABIGagp8aCmUIGamk5zc7O3t7esrOzXX3/95Zdfbt++XU9P786dO5IeFwAAAAAAeAlQU+JBTaECNSUen89nMpnt7e1SfBgJAAAAAIAUg5oSD2oKFagp8cbHx/l8/tjYmLSeUwEAAAAAIN2gpsSDmkIFagoAAAAAAEgxqCnxoKZQgZoCAAAAAABSDGpKPKgpVKCmAAAAAACAFIOaEg9qChWoKQAAAAAAIMWgpsSDmkIFagoAAAAAAEgxqCnxoKZQgZoCAAAAAABSDGpKPKgpVKCmAAAAAACAFIOaEg9qChWoKQAAAAAAIMWgpsSDmkIFagoAAAAAAEgxqCnxoKZQgZoCAAAAAABSDGpKPKgpVKCmAAAAAACAFIOaEg9qChWoKQAAAAAAIMWgpsSDmkIFakpSBALByMhIT09Pb28vh8MRCASSHtFsGh8f5/F4/f39nZ2dPT09LBZLIBCMj49LelyzTyAQjI2NMZnMwcHB0dFRSQ9nlo2PjwsEAjabzWAwOjs7e3t7uVyuNP1dHRkZ6e3t7ezsZDAYw8PDfD5f0iNCZXx8nMvl9vf3s1gsHo833TZjY2N9fX0MBoPFYi2spzw+Pj4+Pj40NDQ4OMjhcKbcRiAQDA0NdXd3d3Z2MpnMsbGxhfUvD4/HY7FY/f39fD5fzMiRf2NZLBaTyYR3hwC8ENSUeFBTqEBN/f2QdwNNTU3Z2dnBwcGRkZE5OTktLS1sNlvSQ5sdo6OjPT09VVVVd+7c8fHxCQkJoVKpTU1NUvBudTI2m11TUxMfH//w4cPa2lppKg2kEhsaGlJTU8PDw729vSMjI4uLi1ks1sJ6ezqZQCDgcDhdXV05OTnR0dG+vr5hYWHp6ektLS0jIyML9NnxeDwmk1leXn7//v2cnJz+/v4JG4yPj3M4nI6OjvLy8piYmPDwcAqFUl9fPzg4uCB+MZGfWmdnJ5lMTk5Orq2tnbABn88fGBhoaGggk8kBAQG+vr7x8fFVVVUDAwPTteX8gYQim81uaGig0WixsbFMJlPMz4XP5zc3N9NotAcPHuTl5YlPLwAA1JR4UFOoQE39/fh8fmhoqLy8/MqVK5ctW/bhhx+uWrVKXV09NjZW0kObHUVFRdeuXduwYcOKFSuWLl26bNmyzz77bN++fVQqlclkSnp0sywnJ0dJSemTTz5ZsWIFiUQaGhqS9IhmTUtLi4+Pz+7duz/99NMPP/xw6dKly5cvX7duHY1GGxsbk/ToUGGz2QUFBcePH//qq6+Qp/bhhx9+/PHHhw4dSklJWRBpMVl3d7eXl9evv/66evVqbW3twsLCCRsIBILs7Ozjx49/8skny5cvR57yTz/95O/v39vbK5Exv5Th4eHCwsIjR458/vnnO3fudHJymrBBT0+Pk5PT7t27V61atWzZsqVLl3788cfbtm3z9PRsb2+XyJhnDpkHjo+PP378+OrVq7/55pvc3FwxH7Gx2Wx9ff1vvvlm+fLlCgoKfX19C/TvLQB/D6gp8aCmUIGa+vuFhITs27dv06ZNR48etbe3t7GxwWAwX331laKiYmpq6sjIiKQHiMrIyIiXl9f333+Pw+EuXbpEJBIPHz68cePGd999F4fDZWVlSdN/8puamiwtLd9///3ly5e//vrrFy9elJpcpNPpFhYW33zzzebNm/X09Ozt7b29vW1tbU+fPl1eXj7/P+n///buPa6KMo/jeLumr1UD70si4iXyUkRpmi2SqGFaWqnrJdzU3DJNeSWKZpt5KfPWa1dr1cjcNF1dy+2ytXkpX0VUShKWKJABgRZyEV0VRI6AsH8cxcM5M8/MnOdcp8/7z8OcmWeeeeY3852ZM4h99913EyZMCA0Nffjhh1966aU333xzzZo1995778033xwfH3/o0CFvN9CA2tpai8WyZ8+e6dOn9+/fPzQ0tFmzZsOHD//mm2/spvziiy+mTp3avXv3UaNGLVu2bPXq1X/+85/Dw8P79OmzdevWwsJCr7Rfj9ra2szMzNWrV993330RERHNmzfv0aPHihUrbKepqqpKS0sLDw+/9957p0+fvmjRotmzZ0dGRrZt2zYyMnLTpk2+PGgvXryYmZn5/PPPDxo0KCwsrFWrVsHBwV999VV5ebni9GfPnt29e3fPnj1vvPHGFi1aREZGnjp1ykylFXA50pQYaUoKacqTampqysrKxo4dGx4ePn369P379xcXFxcWFr7//vtjx44NDQ2dP3++X1wkFrBYLPv27VuyZMnHH3+ckZGRm5v79ddfv/TSS61atWrZsuVbb71lmrxRVVX17rvvPvzww+Hh4YMGDWrXrt3cuXPPnj3r7Xa5QGVl5ebNm++5554ePXq88sorBw8eLC4uPn/+fGFhYVpa2tmzZ/36gcbKysp33303ODi4W7duGzZsOH78eFlZWWFh4Y4dO3r06DFgwIDt27d7u40GWCyW7OzsSZMmDR8+/Kmnnnr00UcV01RFRcWyZcsiIiJiYmI+/fTT48ePFxUVffnll/Hx8c2aNZswYYJj+vIdp0+fTkxMHD58+OjRo5cuXdqlSxfHNFVdXZ2bmxsfH799+/bU1NScnJz09PQtW7ZERES0atUqLi6upKTEW+3XlJubu3z58sGDB0+ZMmXChAl33HGHIE3V1NQcOXLk0Ucf7dWrV//+/bt160aaAjSRpsRIU1JIU55UUVGRmpravXv3IUOGvPfee7afr127NjQ0tG/fvnl5eX59ULQ++n/mzBnbT1JTUyMiIpo0abJq1apffvnFi81zoZycnPj4+H79+i1evPjJJ58MDQ01TZrKycmZNm1a165dZ82aVVxc7NfZydG5c+feeOONpk2bDhkypD5CVFdXnzhxol+/fr169Xrttde820JDKioqDh8+/MQTT6xbt+67777bsmWLYpr64YcfYmNjb7nlllWrVtV/aL320aFDh27duu3cudNn794UFBS89tpr8fHxn3zySVFRUWRkpGOasr5do6ioqP4x1Nra2nPnzo0fP75169bjx4/PzMz0Rtt1yczMXLBgwcKFCw8ePPj222+PGDFCkKaKi4s3bdoUEhIyd+7cp59+ul+/fqQpQBNpSow0JYU05UklJSUvv/xy+/btn3766aNHj9r+6T//+c/dd9/dokWLgwcPqr2ryn+lp6fHxMQ0bdp02bJlx48f93ZzZFnP29avXz9o0KDY2NiffvopISHBTGlq586dgwcPvueee/bv319ZWVl7lbfb5Rrnz5/fvHlzixYtBgwYsG/fPovFYn0xzO7du2+77bZ77713586d3m6jAZcvX7ZYLGfPnr106VJlZeW2bdsU09SOHTuioqIGDx6clJRk+/mRI0fuu+++wMDANWvW+Ox946qqqvLycuurQc+dO9e/f3/HNKWovLx85syZHTp0GDNmzOHDhz3QVOdUVlaWlpZaL1vs2bNHkKaqq6s//fTTMWPGdOvWLS0tbe3ataQpQA/SlBhpSgppypN+/vnnp556qk2bNitXrjx16pTtnz7//PNRo0YFBATs2rXLZ89pnHbw4MHu3bs3btx4w4YNJsgbNTU1+fn5I0aMiImJ2b59e3l5+TPPPGOmNLVq1apbb7314Ycftr6732KxWCwW09yhqq2tTU5Ovuuuu2644YYZM2Z8++23lZWVR48eHT58+I033rhgwYKff/7Z2200wBp0rf+BQJCmVq9eHRERMXr06BMnTth+np2dPXXq1LZt277wwgsFBQWebbte9XneaJo6f/786NGjW7RoMWXKlKKiIg801Tn1W7BOK00VFxcvWbKkR48ey5YtO3PmzD/+8Q/SFKAHaUqMNCWFNOVJ+fn5Y8eObdmy5d///ne7w+T+/fsnTpzYvHnzHTt2lJaWequF7lBSUrJly5YbbrihZ8+ee/fu9dmnifSrqKhYuHBhnz59FixYUFhYWFFRYbI0lZCQ0LVr18jIyFdffXXixIkxMTEDBw586KGHEhISUlJSTPDewtLS0g8++GDgwIHdu3cfOnToY489NmTIkJ49ez7//PNpaWmXLl3ydgOdJEhTS5Ysufnmm8ePH2/7FG5dXV1eXt7cuXODgoLmz5/v+M5xX2MoTV24cCElJeX222/v3Lnz8uXL/WWzitPU1q1bhw0bNmLEiJ9++qmqqurNN98kTQF6kKbESFNSSFOelJubO3To0ICAgMTERLvH+Q4ePPjEE080b978zTff9OVrqEZdvnx5z54948aNa9as2fPPP+/7p2uaysvLDxw40KdPnwkTJuzdu7empsZ8aWratGnt2rULDQ198MEHH3nkkYkTJ44fPz46Orpbt26jRo368ssv/f1/o9XU1BQXF69bt876tsm2bdsGBgb26tXr7bfftrtp7F8EaWrevHmdOnWaMGGC3bY7fvz4woUL27dvHx8fn5GR4dn2GqY/TdXW1mZnZ8+cOTMoKCg2Ntbu+UZfJkhTP/7445QpU2JiYhITE63/YIo0BehEmhIjTUkhTXlSbm7ukCFDAgIC1q9fb/cm9NTU1KlTpzZv3nzz5s3FxcXeaqHLZWZmzp49OywsLDo6OjU11d+r2OXLl7OzsxMSEnr06PH6669bc6/50tTjjz/eunXr8PDwxYsXv//++1999dXnn3++du3awYMHN2nSZOnSpf6eis+dO7d///6lS5fGxMQMGjRoxIgR/fr1u/322xMSEj777DP/3YiCNGX9aV9sbKzdrcXjx48vWrSoffv2s2fPzsrK8mx7DdOfpgoKCt54443OnTvfcccdmzdvtrsj58sU01RtbW11dfWrr74aHR09c+bM3Nxc6+ekKUAn0lPLZOAAABkaSURBVJQYaUoKacqT8vLyrA/xr1692u6M7cCBA5MnT77hhhvee+89PzrwC1y+fLm0tPSFF1648847+/btu3XrVhM8IVZeXv7hhx927NjxgQce+OSTT4qLi4uLi/Pz8+Pi4kJCQmbMmJGbm+vvLxCvq6ubOnVqcHDwpEmTbF8+UVJSsnXr1ubNmz/00EOfffaZd1sow2KxpKSkTJo0qVOnTn/6058+/PDDjIyMjRs3RkVFtWvXbuLEicnJyX76yg1Bmlq4cGFYWNjYsWPtXhSel5f3zDPPBAUFLViwID8/36PNNU5nmjp//vyOHTsGDx7coUOHF198MTs725ONlKSYpi5dulRQUBAdHR0VFbV27driq9asWdO7d+++fftmZWWVlJT4y9OMgOeRpsRIU1JIU5504sQJ61X/5cuX292Aqn8LxWeffWaC1FFXV1dZWZmYmHjLLbfceeedf/3rX73dHNdIT0+fPXt2kyZNJkyYsHDhwpUrV65cufLFF1+Mjo5u2bLlgAEDli9fvnPnTovF4u2WSomLiwsODh43bpzthxaL5dChQ4GBgZGRkR9++KG32iYvNzd38eLFAQEBkydPTk9Pt35YVVWVk5MzcODANm3axMXF1b9l278I0tTLL7986623jhw5Mi8vz/bz+rdQrFixwpf/I5OVzjS1a9euBx98sH379rNmzfKvd4rUqaSp0tLSxMTEkJCQgQMHzps3b+VVY8aM6dixY6dOnRYtWmT952nebTzgs0hTYqQpKaQpTyoqKlq8eHFQUNDMmTPtXtf77rvv9u3bNzg4ODMz00/P5GydOnVq69att956a58+fV555RXT/BLs0KFDcXFxjRs3btu2bYcOHTp27NixY8eQkJCAgIBGjRoFBASEhYX98Y9/9Pc8/MILL4SFhQ0fPvzMmTP1jw9dvHjxwIEDgYGB99133969e73bQhn79u0bPXp0UFCQ7RtfamtrLRbLs88+GxYWNm7cOJ99u52YIE1t3ry5X79+AwcO3Ldvn+3nhw8fjo6O/v3vf79x40bf/98MetLUvn37Ro4cecstt0yfPv3EiRN+d7tGMU2VlJSsXr06NDS0ZcuWwcHBHa9q3bp1kyZNmjRpEhISctdddyUnJ3u38YDPIk2JkaakkKY8qaysbN++fTfddNOgQYN27txZ/zRRaWnpqlWrunbtOnLkyJMnT/rpU0b1CgsLt23b9oc//CEiIuJvf/tbTk6Ov69RvdOnT6ekpGxpaOPGjQ888ECbNm3uv//+jRs37tmzx+9O4Oy89dZbkZGR/fr12717d/2Bp6CgYP369c2aNZs6dWpqaqp3WyjDerbarl27devW1acm6yuqn3rqqfbt2z/yyCP/+9//vNtI5wjSVFpa2qhRo7p3775s2bL6BzjLyso++OCD9u3bR0VF7dmzx/efUBWnKetL/MaOHdurV68ZM2akpqbWv3bcjyimqYsXL2ZkZOzcudOu+Dz++OM33XRTWFjYunXr3nnnnZMnT3q38YDPIk2JkaakkKY8qbq6+tSpU8OGDevWrduTTz75xRdf5OTkWH+z8eCDD952222bNm3y99saZWVl77///rBhw5o2bTp69Oht27alpKR8c9Xhw4d9/2kio8z3Foq0tLTJkyd37tz50Ucf/fzzz7Ozs48ePbply5ahQ4cGBQVt2LChsLDQ2210Xlpa2owZMwICAkaOHLlt27ajR4/m5eWlp6f/97//jYyM7NKly1/+8hc/uj9cW1t76dKlH3744ciRI99+++2KFSt+97vfDRgwYPv27enp6Tk5OWVlZbW1tWfPnn3uuefCwsIGDx68e/fuzMzMrKysDz744IknnmjTps3ChQuPHTvm7VVRVVNTU1RUdOTIkcOHD+/fv79Xr15dunSZNWtWenp6enp6SUmJxWKprKxMT0+fPHly27Zt+/fv//LLLx84cKC+8hw6dMiXfxVWWVn5yy+/HD16ND09/bXXXhswYEC7du22bNnyzTffZGVlCd5LxFsoAJ1IU2KkKSmkKc9bu3ZtVFRUeHj4uHHjXnzxxfnz599zzz29e/eOi4v75Zdf/P3fMeXn58+dO7dRo0ZNmzYdOXLkY4899mcb8+fP96NXFetUUVExf/78Tp06zZs3zxz/efnChQuvv/567969g4KCJk2atGTJknnz5j3wwANdu3aNjY3NyMjw/ZsYAtbHUCMiIkJDQ4cNGzZv3rwVK1bMmTMnJiame/fusbGxH3/8sbfbaEB1dXVJScnSpUvnzJnz9NNP33///ddff32XLl1iY2PnzJmzZs2azMxM63n2xx9/PHbs2M6dOw8dOvTZZ5997rnnRo0aZf03zV9//bUvv/W+oqLio48+SkhImD179owZM4KDg1u3bh0VFTVnzpw5c+bs2bPn1KlTp0+f/te//tWoUaPrr78+MjJy0qRJtpVn1qxZb731lrfXQ9XJkye3b98+b968OXPmjBo1qmvXrs2bNx8/fnxcXNyiRYt27dql9sVNmzbdfffdkZGRpaWlpClAgDQlRpqSQpryvKqqqg0bNkRFRTVr1uy6665r3Lhxz549Fy1aZI4fEB89enT69OnXqejQocPatWu93UYXq6ioeO655zp37vzMM8+cP3/e281xjYKCgg0bNoSHhzdu3Ng6SsPCwmbNmnXy5El/D/x1dXVFRUXbtm2Ljo4ODAy0jszf/OY3gYGBkydP/uKLL/zoxlRdXZ31nkxISIjiHte7d+9///vf1kdPq6urk5KSRo4cGRgY+Nvf/rZRo0YhISFTpkw5duyYj/9iqqSkJD4+Xq2qPPvss5mZmSdPnkxMTFSbplWrVhMnTvT2eqg6dOjQmDFjmjRp4tjy1q1bJyQkqH3R+lBu//79bX/iCMARaUqMNCWFNOV5tbW1paWl2dnZBw8e3LVrV0pKSmZmZmFhob//2Mbq4sWLP//88/cqMjIy/Pq/oyq6fPlyQUHB999/f+LECdOc0FRVVZWWlmZlZSUnJ+/evTs5OTkjI6OgoKCqqsrvfojiqKqq6syZMzk5OampqXv37v3oo4+SkpK+//7748ePl5eX+9cKXr582fqjGsU97tixY/Wv7K+trS0vL7c+1vjJJ58kJyenp6efOHGisrLSx282VlVVWXcxRSdPnqysrLSOWLVpjhw54suXqyoqKvLy8g4fPqzYcsE7UU6fPp2VlZWRkVFdXe1f4xbwMNKUGGlKCmnKW6z/jbGsrIyjoL+z/qa/pqbGx09JnWB90115ebnFYjHlKK2urr5w4cL58+crKytt/7mWiVlX88KFCxaLxXwj9tfG+vYU01zEAdyHNCVGmpJCmgIAAICJkabESFNSSFMAAAAwMdKUGGlKCmkKAAAAJkaaEiNNSSFNAQAAwMRIU2KkKSmkKQAAAJgYaUqMNCWFNAUAAAATI02JkaakkKYAAABgYqQpMdKUFNIUAAAATIw0JUaakkKaAgAAgImRpsRIU1JIUwAAADAx0pQYaUoKaQoAAAAmRpoSI01JIU0BAADAxEhTYqQpKaQpAAAAmBhpSow0JYU0BQAAABMjTYmRpqSQpgAAAGBipCkx0pQU0hQAAABMjDQlRpqSQpoCAACAiZGmxEhTUkhTAAAAMDHSlBhpSgppCgAAACZGmhIjTUkhTQEAAMDESFNipCkppCkAAACYGGlKjDQlhTQFAAAAEyNNiZGmpJCmAAAAYGKkKTHSlBTSFAAAAEyMNCVGmpJCmgIAAICJkabESFNSSFMAAAAwMdKUGGlKCmkKAAAAJkaaEiNNSSFNAQAAwMRIU2KkKSmkKQAAAJgYaUqMNCWFNAUAAAATI02JkaakmCxN5SdGX+dgWpK3mwUflzTNbqg4fKD6FYaXZ13bxXV1vJ7JFTe29ghwP8+0wRfW1PTMVC7MOmB8YRuZtW99A2lKjDQlxTRpqr4SqqNAec+Vk9roxHxvt0SR/THs2mhSabGPr48K/2x1Q7YXTDRXxLYqXN22jp2gM015vvdIUybh8aHj1gWac8D4RnE0Z9/6CtKUGGlKihnSlOINKQKVL6nfRD56Iq96b0plyFj/7KMro8rXt4Iudnu7YI9WnlKhE/SlKS/0HmnKHDxeLtw7Vk05YHykpJuyb30GaUqMNCXF79OUfZRSqEI2k1CjvMQ3LvypUjqGqR9erSvjh2PJx7eCLg7XTlTWxuFmNfemvLqUXy9vlAvuTRnjMyXdhH3rQ0hTYqQpKX6eppSe5BFNTI3yhPzExCRvt8EYhWNYfmK0n+cOc7p22T1a/SKJTeSqn4zfTXl6Kf5XB6CHx3cN3xlIbm+JL5Qd8yJNiZGmpPh1muKmkw/KT4z2v82h9KQfScon1e/005LUft52rS5EJ+bbTq+CNOWGpfhlHYAent01fGcgeaIlvlB2zIs0JUaakuLPaar+XIrzXl9x9dTV344FHMP8RsN0pHBBxe4nb6QpLyzFX+sA9PDgruE7A8lDLfGFsmNepCkx0pQUP05Trnmfqb6fYVydyvrHBj/JUFi63U821Nqnb9ENyqvtnG2nVvvcRXPQ9fM01dcqTkvSPEjo6Apjm0BM9b0luuZkt54uaarBeaq+JUNtGzRsinIrNNsg5o5uUeCQjhrcoGpwW0o8/bVl6kxTSpNp7xc6N5zSzFTmqrO8qNE9+J0dD6I6IG6JZO11x36nMJHBDjfQjVqbxm4sqa664LU66r8DvTq19pCWLCO6N5PugaS0Lka+pNlmUUtkdnDHznFrif7VI02Jkaak+G+a0nHNWe8cHNmXqWsVM1Gprtr/3EY4hcFF1x8GoxW+0uD8UW1xsnPQdVATvKFenKb0doX+TSAkfgGk1lz0HauNNdXoPB2215VuEq6ZRpqSi5du6RbNZTm8HkKhT5Smd1ma0neyp73hhD2ovarO9J1Wu50fDxp1QEdL5GuvO/Y7o/1gtBvF/+FDPk0Jjpc2QUvfkJYsI/o2k86BpLvLVTpOR5s1WiK9gzdolLtKNOrqSFNaSFNS/DdNiS626eB4EbvBXFV/iXGd8rmN/RlW/bevTKJ8JqFn0Ta1XOEU0a5Fiv+rVHYO1u8rrLWBK2sqfzDQFbo3gYDtywkUN69wHoqLUuoMA001PM/o6OiGm8Y+S9mfBNiukvJW0N0Gz3WLnsUJwrzi3uamNKW1X2htuDojw1JPeVGjeymS48G2ncrtclPtdcd+J9HhBrpRZc0d+lEmTakVuQYf6xvSkmXESB0w/OCbShdpji3d20g15ujawTU3u1tKNK4gTYmRpqT8StOU8PRZYc6qhct+RsrFMGmanmuEyovWyiHCp11cMoekRPsuVj2qG0tThrpC9yZQp/5sqJ6Dtubh1PGsTrOpTsxT+DhUw7855CljPxByaIMid3SLiNawtZ+7G9OUrv1CY8PVGRqW2uVFle6lSI4H8Tzq3Fh73bHfOd/hTuwX6nesXJGmlA+ZDb+ob0hLlhEjdcBVaUp5sUaGuo6bRio7uKEB744SjatIU2KkKSn+m6YMnYLZ0ajRjrPWfRizue6mPHPDi1b7gtrnjgVWfg5qrZRLU8a6Qv+ZhBrB8nQctK9MIvrdgf1Znd5fPxmZp3hY2f3R/lPBVtDTBsGCXdotQhrnnuonOy5PU+ptU0xTal8zMiw1y4sq3UuRHA8Gl6a6DCdqrzv2O6c7XP8iRJcFXZum9NzsVGusVppyUx1wYZpS7SR9Q107Tam00diAd0OJRj3SlBhpSor/pinBxVYtmidvDhMYOAA0eI5B8CMAvYt2NgtpH5H0z0Hpr4pTGElTBrtC+lxcdFTTf6IsYvSszjXztP2z4r0pYZoy0gYPdYuY0asonkpTavuF1roZHJbi8qJK91Ikx4Pm4txZe92x3znZ4foXIewQF6cp+8819iW1IS1ZRryWptTWXkeb9TzpJ74zpXPAu75E4xrSlBhpSoofp6lrccpoKdEu0fZTGDwRtKt/ep4XUJ3CV9KUUk2XSlMGu8LLaap+sAkYPV1wzTwbts9xs4vzgJE2eKhbxHwtTWntFy5OUwqL1NMRupciOR40F+fO2uuO/a7B1/V3uP5FeDZNNagTajemtIa0ZBnxXppqeCfH2DBwNk0ZHPCuL9G4hjQlRpqS4s9pyqbMGCsmbr035fAXnTNSm58vpCnbej4tSbAW5r83ZeSEX+81crl52k9hR+PZSiNtcKpZeqb11zSlZ79wQ5pquF66+s3wvSm50zP/uDfl3FFD1zf1L8LDacpmf5gmGvaiIS1ZRnzt3pS+YeD9e1MkJmmkKTHSlBS/TlOOtV9r6isFSatGq/5ewfCJoMP9M8OL9n6acryE6ZI0ZbAr5M/FBY+f6zhoGziu626qS+ap1Ei7QSdaB8PnK8pLdGW36JqL99OUvv1Cc91khqX+2/O6lyI5HjQb7sba6479TqV1eouNrqOS+hzdkKYcioRSMRAPacky4rU0Zb92hmbubJoyOODdUKJRjzQlRpqS4udpyvE2uPjwYX/cFU9+7Y/6r3pO0woYRhft9TTV8PEIcXcoTCtYlqGucMG5uMzzR4rbxu7vxp9NcsU8DayEMDZot0E4T1d2i4jPpCmd+4X2uukfljrKiyrdS5EcD1caqlIH6txXe92x30l0uPH9QqHd2gG+TvkPwlbaHjMVn2jUGNKSZcRIHRANJEXqMxccW/UMddWW6L75pGvAu6NE4yrSlBhpSorfp6k6x0Al4FimVY4ndpXL4DMkCoux+aaxRftMmnJ8+PC66MT8uvzERIXWNlzdaUkqyzLQFa44F782X7t26DtFckzlDf/gzOmC/DxVviBaAZW112qDxlxd2S3qfC5NaewXOtZN97DUVV6klyI7HmxnYV8H7Friytrrjv1OqsP1d6PGmittGoXAY7skcUFTGwo6h7RkGTFUB4QDSfeqqXSwoaGu1hJDO7jmgHdPiYYVaUqMNCXFDGmqrk5nolI9lXdgXxkNpind89MxqdfTlKixjt9XnFg1TRnoCteci2sMFK2DkrgrnIsNsvNUWDXDD53oa4NHu0VzWd5OUzr3C33rpm9Y6i0vckvRXDU9Pa9SB3QswNna6479TrLDDXSj3k2jPMvoadOUb76pbSqVk3B9Q1qyjLhgM+lJU0oUtpv+baTSEn07uN4B764Sjbo60pQW0pQUs6SpK5SPSaI651CkFCd26nKa1tL1Ldr7aaphU62fCp89UOgAjaO7jq5wUZpSauA1ug5KCsc15Uu8BpoqMU/RPPQeqvW1Qcwd3SJajNfTVJ2u/cLAuukblnrLi9xS6qTHg3ZLXV173bHf6VgNDQa6UeemaTjHaUkKK6h5sz0/MVrc3depD2nJMmJ8MxnYAvWziNYztnS3WdASAzu4jgHv1hL9q0eaEiNNSTFZmgJ+jTSuKXPEBfyQ7l/F4Qrjl9bw60GaEiNNSSFNAX5O9ccc166kcjoG+B3SlFGkKagjTYmRpqSQpgA/d+WcS+kEgpMLwG+Rpoyi4EEdaUqMNCWFNAX4OdIUYEakKaMoeFBHmhIjTUkhTQH+Tu2dIA3ebwzAv5CmjCJNQR1pSow0JYU0Bfg/4WsoOBcD/BFpyijSFNSRpsRIU1JIU4BJ8P5cwExIU0aRpqCONCVGmpJCmgIAAICJkabESFNSSFMAAAAwMdKUGGlKCmkKAAAAJkaaEiNNSSFNAQAAwMRIU2KkKSmkKQAAAJgYaUqMNCWFNAUAAAATI02JkaakkKYAAABgYqQpMdKUFNIUAAAATIw0JUaakkKaAgAAgImRpsRIU1JIUwAAADAx0pQYaUoKaQoAAAAmRpoSI01JIU0BAADAxEhTYqQpKaQpAAAAmBhpSow0JYU0BQAAABMjTYmRpqSQpgAAAGBipCkx0pQU0hQAAABMjDQlRpqSQpoCAACAiZGmxEhTUkhTAAAAMDHSlBhpSgppCgAAACZGmhIjTUkhTQEAAMDESFNipCkp9WmqBgAAADCdrKys7du3k6bUkKakpKWl/fOf/1y/fn0yAAAAYDrvvffe+vXr33nnHdKUItKUlGPHjn300UevAwAAACb1xhtv7N2712KxePvU2xeRpqScO3fuxx9/9PYlAwAAAMBdUlJScnJyvH3e7aNIUwAAAADgDNIUAAAAADiDNAUAAAAAziBNAQAAAIAzSFMAAAAA4AzSFAAAAAA4gzQFAAAAAM4gTQEAAACAM0hTAAAAAOAM0hQAAAAAOIM0BQAAAADOIE0BAAAAgDNIUwAAAADgDNIUAAAAADiDNAUAAAAAziBNAQAAAIAzSFMAAAAA4AzSFAAAAAA4gzQFAAAAAM4gTQEAAACAM0hTAAAAAOAM0hQAAAAAOIM0BQAAAADOIE0BAAAAgDNIUwAAAADgDNIUAAAAADiDNAUAAAAAziBNAQAAAIAzSFMAAAAA4AzSFAAAAAA4gzQFAAAAAM4gTQEAAACAM0hTAAAAAOAM0hQAAAAAOIM0BQAAAADOIE0BAAAAgDNIUwAAAADgDNIUAAAAADiDNAUAAAAAziBNAQAAAIAzSFMAAAAA4AzSFAAAAAA4gzQFAAAAAM4gTQEAAACAM/4PWaM+PHkqiL4AAAAASUVORK5CYIIA" width="400" /> </div>
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Si on ajoute à la problématique énergétique, la notion de "Peak all" (<a href="http://livre.fnac.com/a6737145/Philippe-Bihouix-L-age-des-low-tech">Métaux</a>, ressources halieutiques ...), l'ensemble penche en faveur des "déclinistes".</div>
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En effet, comment réaliser, en masse, de nouvelles installations, comme des grosses éoliennes, ou des panneaux solaires, quand le minerais nécessaire est de moins en moins disponible?</div>
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<h2 style="text-align: justify;">
La complexité</h2>
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S'ajoute aux considérations sur les ressources, la problématique de la complexité. Avec plus d'énergie, on fait certes plus de kilomètres pour le même prix. Mais surtout on invente des solutions de plus en plus complexes, à réaliser, et à maintenir. L'IA est un bon exemple: pour fonctionner il est nécessaire de développer des puissances de calculs toujours plus grandes, et les systèmes complexes sont très difficiles à maintenir. Internet est un bon exemple. Les métiers sont de plus en plus spécialisés. Les architectures de plus en plus distribuées. Mais finalement, les étages que l'on ajoute créent moins de PIB/Unité d'énergie, la raison principale étant que les solutions les plus simples sont en général celles qui ont été été inventées en premier..</div>
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Et il est également plus difficile de maintenir les processus et systèmes. Les exemples sont innombrables, en logistique par exemple, le <a href="https://fr.wikipedia.org/wiki/Juste-%C3%A0-temps_(gestion)">Just In Time</a> permet d'économiser de l'espace de stockage, mais nécessite pour fonctionner correctement une couche de technologie, qui permet de gérer les approvisionnements et les flux de manière dynamique, au travers d'applications et de processus très élaborés.<br />
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J'essaierai dans l'article suivant de traiter de la notion d'effondrements et d'indicateurs (nos fameux canaris). </div>
<h4 style="text-align: justify;">
</h4>
</div>
Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-25699697891167902452011-04-11T12:00:00.005+02:002011-04-12T15:13:38.242+02:00know unknowns<div class="WordSection1"><p class="MsoNormal"><span lang="FR">La juxtaposition des 4 vidéos, ci-après, à quelque-chose de fascinant.</span></p><p class="MsoNormal">Les 3 premières illustrent bien le propos de Ben Hammersley.</p><p class="MsoNormal"><span lang="FR"><o:p><br /></o:p></span><o:p></o:p></p><p class="MsoNormal"><o:p> <object style="height: 390px; width: 640px"><param name="movie" value="http://www.youtube.com/v/CvuamWEQl6c?version=3"><param name="allowFullScreen" value="true"><param name="allowScriptAccess" value="always"><embed src="http://www.youtube.com/v/CvuamWEQl6c?version=3" type="application/x-shockwave-flash" allowfullscreen="true" allowscriptaccess="always" height="390" width="640"></embed></object></o:p></p><p class="MsoNormal"><iframe src="http://player.vimeo.com/video/20508393" frameborder="0" height="250" width="400"></iframe></p><p><a href="http://vimeo.com/20508393">Les Anonymous sur France2 - Complément d'enquête</a> from <a href="http://vimeo.com/user6173199">anon</a> on <a href="http://vimeo.com/">Vimeo</a>.</p><br /><p></p><p class="MsoNormal"><object style="height: 390px; width: 640px"><param name="movie" value="http://www.youtube.com/v/GwkCciNM_lk?version=3"><param name="allowFullScreen" value="true"><param name="allowScriptAccess" value="always"><embed src="http://www.youtube.com/v/GwkCciNM_lk?version=3" type="application/x-shockwave-flash" allowfullscreen="true" allowscriptaccess="always" height="390" width="640"></embed></object></p><p class="MsoNormal"><span lang="FR"> </span><iframe src="http://player.vimeo.com/video/21156771" frameborder="0" height="225" width="400"></iframe></p><p><a href="http://vimeo.com/21156771">LIFT Conference 2011, Geneva</a> from <a href="http://vimeo.com/mrbenhammersley">Ben Hammersley</a> on <a href="http://vimeo.com/">Vimeo</a>.</p><p></p><p class="MsoNormal"><br /></p><p class="MsoNormal"><span style="text-decoration: underline;">Cette dernière vidéo permet à </span><a href="http://www.minorites.org/index.php/2-la-revue/1046-tout-est-pret-pour-le-changement.html">Laurent Chambon, en faisant bien sur référence à la Tunisie et à l'Egypte,</a> d'affirmer dans un très bel article, que <a href="http://www.minorites.org/index.php/2-la-revue/1046-tout-est-pret-pour-le-changement.html">"tout est prêt pour le changement".</a><br /><o:p></o:p><span style="Cambria","serif";font-family:";font-size:10.0pt;color:#1F497D;" lang="FR" ><o:p></o:p></span></p><p class="MsoNormal"><o:p> Sa conclusion est optimiste (malgré la "peur" finale):</o:p></p><p class="MsoNormal"></p><blockquote><p class="MsoNormal"><br /><o:p></o:p></p><p></p><p>"Tout le monde sent bien qu’on est en train de sortir d’une décennie affreuse, réactionnaire, gaspilleuse, flambeuse, inégalitaire et violente. Les événements de la place Tahrir et les fumées à Fukushima ont fermé l’ère commencée par un certain 11 septembre. Tout est encore très incertain, très violent aussi. Des gens meurent encore aujourd'hui. Mais je vois mal comment nous allons accepter de revenir en arrière, retourner vers le pseudo-choc des civilisations, les dictatures justifiées par la menace terroriste, le nucléaire pour lutter contre les gaz à effet de serre, le pétrole sans fin pour nourir la machine, la « démocratie représentative » qui ne semble représenter que les privilégiés et les multinationales...</p> <p> </p> <p>Tout est prêt pour le changement. Je suis un peu excité. J'ai aussi un peu peur, en fait."</p></blockquote><p></p>Je ne suis pas sur de partager son optimisme.<br />D'abord, Ben Hammersley a tort. Et ce, malgré la juxtaposition qui semble illustrer si parfaitement sa théorie ci-dessus. Il a tort, d'abord, parce que ce qu'il énonce est une tendance, pas un raz de marée. Les jeunes gens, ont toujours des profs, pour les sportifs, des entraineurs, et ... des parents.... Si si. Ces gens là imposent aux jeunes une règle hiérarchique (et heureusement!).<br />Il a tort aussi, et peut-être surtout, parce-qu'il suppose que les sociétés convergent.<br />Une première remarque, les gens proches des frontières, ont toujours été significativement plus nationalistes. Si la frontière n'existe plus, c'est qu'elle est partout... Avec la radicalisation que l'on constate.<br />Une deuxième remarque, il est évident que l'uniformisation géographique fonctionne moins bien. Et paradoxalement, cette remarque ne s'applique pas tant aux nouveaux arrivants, qu'aux dominants et à leur capital "symbolique" (qui finit quand même par être sonnant et trébuchant...) . Hammersley le remarque d'ailleurs lui aussi (la référence aux amis qui vivent partout et pas l'appartement à côté).<br />La où je suis en désaccord avec Hammersley, c'est qu'il hiérarchise le capital symbolique. Lui, et les gens qui l'écoutent sont, pour lui, l'élite de la culture mondiale.<br />Pour moi ce ne sont que les avatars (et j'en fait partie....) d'une culture américano centrée qui a atteint son apogée au début des années 2000, qui est en train de s'effondrer.<br />Il suffit pour s'en convaincre de regarder la liste des participants au lift, ce sont TOUS des White Anglo Saxon Protestants et affidés.<br /><br />C'est effrayant de cécité!!!<br />Comme le souligne le <a href="http://www.leap2020.eu/Crise-systemique-globale-Dislocation-geopolitique-mondiale-Fin-2011-Chute-du-Mur-des-petro-dollars-et-choc-monetaro_a5924.html">leap2020</a>:<br /><br /><blockquote>Monolinguisme ou multilinguisme constitue d'ailleurs selon LEAP/E2020 un premier critère très simple d'évaluation pour savoir si un projet ou une organisation à vocation internationale appartient plutôt au monde d'avant la crise ou au contraire est déjà en partie adaptée au monde d'après. </blockquote><br /><br />Je n'en veux pas à Ben Hammersley, c'est son monde, il est dedans, il ne peut pas en sortir. Encore que, <a href="http://en.wikipedia.org/wiki/There_are_known_knowns">Donald Rumsfeld l'a compris et énoncé en 2002</a>:<br /><blockquote><br />"[T]here are known knowns; there are things we know we know.<br />We also know there are known unknowns; that is to say we know there are some things we do not know.<br />But there are also unknown unknowns – the ones we don't know we don't know."</blockquote><br /><br />Comme l'explique Todd, c'est une forme d'aveuglement de considérer que les sociétés s'uniformisent.<br />Ce que nous constatons aujourd'hui en Tunisie et en Egypte est le pendant de ce qui s'est passé en Iran en 79.<br />Les causes en sont démographiques, culturelles (taux d'alphabétisation) et technologiques (Chambon a raison sur ce point).<br />Le problème c'est que nous ramenons tout à notre vision du monde, et que nous écoutons dans une forme d'auto intoxication pathologique, ceux qui maitrisent les rouages de communication de l'Empire, et qui pour y accéder, ont du développer un habitus concordant.<br />Mais ces gens là sont -ils représentatifs???<br /><br /><br />Il y a eu le flux culturel américano occidentaliste, qui à recouvert le rivage, il se retire, on va voir ce qu'il y a dessous.<br />Et, oui, effectivement les technos vont nous permettre de voir la couleur du sable de près....<br /><br /><br />Tout est prêt pour le changement. Je suis un peu excité. J'ai aussi <span style="font-weight: bold;">très </span>peur, en fait.<br /><br /><blockquote></blockquote><p></p></div>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-38434664572736471642010-10-21T10:57:00.002+02:002010-10-21T11:01:51.555+02:00La nouvelle rockstar japonaise!!La foule est en délire pendant les concerts de cette nouvelle icône de la jeunesse japonaise!<br />Miku est une idôle, avec une petite particularité.... c'est un hologramme...<br /><br /><br /><object width="640" height="390"><param name="movie" value="http://www.youtube.com/v/aV6udITI9IQ&rel=0&hl=en_US&feature=player_embedded&version=3"></param><param name="allowFullScreen" value="true"></param><param name="allowScriptAccess" value="always"></param><embed src="http://www.youtube.com/v/aV6udITI9IQ&rel=0&hl=en_US&feature=player_embedded&version=3" type="application/x-shockwave-flash" allowfullscreen="true" allowscriptaccess="always" width="640" height="390"></embed></object>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-72067131525124799042010-10-11T18:14:00.003+02:002010-10-11T18:19:42.201+02:00Léo Apotheker le nouveau boss d'HPLéo Apotheker est le nouveau boss du plus gros constructeur d'ordinateurs du monde: HP.<br /><br />Le moins que l'on puisse dire en écoutant la vidéo ci-dessous est qu'il a une vision.<br />Son discours sur les KPI qui doivent être dépassés tranchent avec la logique comptable qui a prévalu pendant des années chez HP.<br />Le concept de passage de l'informatique à l'information va être difficile à comprendre chez la dame de Palo-alto, mais en tout cas, c'est assimilé par le nouveau PDG.<br /><br />Wait and see (and hope! :o) )....<br /><br /><br /><div style="width:512px;height:288px"><!--[if !IE]> --><object class="Webtv" type="application/x-shockwave-flash" data="http://storage03.brainsonic.com/customers/octo_technology/2010/player/player.swf?xmlMedia=http://storage03.brainsonic.com/customers/octo_technology/2010/player/xml/873.xml" height="100%" width="100%"><!-- <![endif]--><!--[if IE]><object class="Webtv" classid="clsid:D27CDB6E-AE6D-11cf-96B8-444553540000" codebase="http://download.macromedia.com/pub/shockwave/cabs/flash/swflash.cab#version=9,0,0,0" width="100%" height="100%"> <param name="movie" value="http://storage03.brainsonic.com/customers/octo_technology/2010/player/player.swf?xmlMedia=http://storage03.brainsonic.com/customers/octo_technology/2010/player/xml/873.xml"><!--><param name="flashvars" value="xmlMedia=http://storage03.brainsonic.com/customers/octo_technology/2010/player/xml/873.xml&isDeported=true&autoStart=false&maxRelatedItemCount=16"> <param name="menu" value="false"> <param name="allowFullScreen" value="true"><param name="allowScriptAccess" value="always"><param name="wmode" value="window"><!-- <![endif]--><div class="alt"><a target="_blank" href="http://universite-du-si.com/en/conferences/6/sessions/873-leo-apotheker" title="Leo Apotheker">Leo Apotheker<br /><img src="http://storage03.brainsonic.com/customers/octo_technology/2010/player/logo-usi-2010.jpg" alt="Leo Apotheker" border="0" /></a><br /><p>Rendez-vous annuel des Geeks et des Boss souhaitant une informatique qui transforme nos sociétés, USI est une conférence de 2 jours sur les sujets IT : Architecture de SI, Cloud Computing, iPhone, Agile, Lean management, Java, .net... USI 2010 a rassemblé 500 personnes autour d'un programme en 4 thèmes : Innovant, Durable, Ouvert et Valeur. Plus d'informations sur www.universite-du-si.com</p></div></object></div>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-83130946768372310442010-09-29T10:29:00.002+02:002010-10-07T10:02:46.070+02:002 petits liens<div class="WordSection1"> <p class="MsoNormal"><span lang="FR">Du blog de JP Chevalllier un article récapitulatif (en fait c’est le récapitulatif de l’ensemble de ses billets depuis 2007) sur <a href="http://www.jpchevallier.com/article-masse-monetaire-libre-et-croissance-57887348.html">La masse monétaire libre et Croissance</a>.<o:p></o:p></span></p> <p class="MsoNormal"><span lang="FR">Cela permet incontestablement de mieux comprendre les bases de son analyse sur la masse monétaire libre.</span></p><br /><p class="MsoNormal"><span lang="FR">Du blog le bon dosage, une analyse intéressante sur <a href="http://lebondosage.over-blog.fr/article-la-chine-declare-la-guerre-economique-57592980.html">la politique agressive de la Chine<br /></a></span></p><p class="MsoNormal"><br /></p><p class="MsoNormal">Et une image qui me choque, le journal de "référence" et ce qui intéresse ses lecteurs...<br /><span lang="FR"><o:p></o:p></span></p><img style="width: 1095px; height: 956px;" 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2G1WlpbWyYnPUtLCysrSy0tzZ2dHe3tj+32TsgZHx91OLqHhwfn52fZhqgFk2p235rEzWgU08vI2zMRY7zJxHsLBBOzUvZSpQlCnNMY2biZjiVa2uz/S/mVYk6juhhE2CCYpq/Ndu/eDe288MILZBUZU5vRsx8jpM1U/WSOErIRSJhxM11TEASJMeJLmxGpA8Be9rDFPL2bImyfqPhKaNhi8dlnn4WwG1TUmdMIkS76266TXk6iF7aBTNJab9bb20/vHZJA7SH57LPPwveS0evN4NvVSECPhMVIfA/jZgiChM3K7Oz00NBAd3fXwEDf48fWP/3pD0bjx+/8170/+aefvsn/et//+tecz05duXH19r07nY6uB+b6z/POvsn/+t/ef+9Cfl7m4Y8Kb14fGh8uLy81mW4ODPQtLMz19/e63U6LpWlsbGRsbEQUV6anJx2O7qGhgYWFudXVZaYdijdU36/KhT3KlWeKzEC0GZ2pTOq8JHvVo+yFW9sGan2Xxnu8quPMrsrXiQGKCGAgNgSqzVSWsOREYWGh4svKIIbGcdyOHTt27twJgo1sEALs2LEjJSVFoc1eeOEFIrQ46XvPUlJSxsfHFNoMpiyS68IVFXMaU1JSUlJSGI7yM9zYSkyeZzOZbCRs5lebsW8NKak7JBAEiTHiRZs1NDQmvZz0nRdf3LVrF3yrGOzWCJoHZA/JARFFNjyErR1hvw2ilEAO0d9dJsqXn4HwAwW1a9cu0vh3XnyRjrwRbQZCjpZbIP/o7z1LkO/EmJ6RSXeE7GLS1m4DJUbEGM5pRBAkfMiEw9bWFqPx47fffusHP3hl165/2Pl//Z//+E+79x9I/S8//X9+9H/vfPudf/kgM+Nq4ZWGh/W//pc3PzZ+dOlywe//eCT9g4N/PnWyt9/d+rjZ3dszMTm6vDJvbW2ydT5u77C2WB8tLs6vri67XI6Ojrbx8dHl5UVRZO6hz35X9s3QC3yfxkC0mfQLwJpjxoyrqd7f1Tb4muF5jcux9xlR1WG3Q7Xmm2UXkA2BrDdjWaJSDoWFhTt37iwsLITQFux6Pz4+tnv37q1bt+7YsYPs3AjFYMfFnTt3tra2wsYedKxs37598DVo8CupDgVILU4KkcE+jRzH7d69m+wGuW/fPo651C1wbaZVUn7jSNjMvzZj3hqNOY24EwiCxDZxoc1AIIFSghyYi0hvlA/b0Ce9nJTyZgodMQPlBhUhMLVr1y6yLA3aIQWIEqMVFIS/QBCq97inG+zt7U/PyATDiIiCsJ4iU9Ey6D16FxP4sumf/eoT0ghMYlRoM1IAQRAkAFYWFuYmJz29va6jR//0n//zj3/60//y8ceZX968UVZR+vBRY6O54dyFsz9//Wev/b//9M8/e+1f+Ld+u++/HT32ycWCv57PO/eo2dzb7y4tLym6Wfhl0TVra1Nfv3NkdKDF+sjd2+NwdoniytjYSFeXbXCwXxJmet9vhgRE1ERaxsfH6JmEiq3z1fmKAoH/ql9S59IIgiDrTlxoMybq7wFjfjOYAsUujupNHWEuot+K+i0E2CagZbbaVL85CIIgOiwszIniyurq8uzsdGdnR0VFmXefxvo6u73Tbu9sbW1pb3/c2FhfVVWRm/vp//yf//rLX+7Zs+cX+/b99sSJ7IaGB1arxWxuND+qLy2719nV5nTZnS774zZLs+Xh9IxnZWWpt9fldPZAgA61WfgoZlYiCIIgUU78ajMEQRAkSFYWF+cnJz2Tkx6Xy/HwYYPVauntdc3NzUxNTaysLPX394K4slotLS3NbW2txcXCmTOnfvWrN/7xH3/6P/7Hvv37//3QoY/ufnVzfmFqcMjtcHZWVpU8NNe53Pa5+UlYyTY42D8/PwvzGxcX59e7ywiCIAjy5EBthiAIggTE6ury8vIizDacm5uZm5sZHh5cWJibnZ1eWVlaWlqAU2NjIx7P2PDwYEdHW0dHm9Vqqa6uFIS7hw8feuON199++63f/vd3c05l3yu+XVZ+r7PrsaXlYZe9TRQXHz+2Op098/OzJGg2Ozu93p1GEARBkCcHajMEQRAkIFYpViiWl5dXVlZWV1ehzMrKytLS0uLi4uzs7Pj4+MDAQE9PT2tra3Nzc0NDQ1lZWVbWJ7t2/cM///M/ZWQcPH06p6joxvLyYl+fu6ura3ZWtmn+4uLiOvUVQRAEQdYB1GYIgiBIQKzKIdpsaWmJlmek5PLy8vz8/Nzc3NTU1PDwcH9/v8PhaG1tbWlpNpsbP//8s927f7Jr1z/s3//vNTVVLS3Ng4ODS0tLUHFlZUUURfiJIAiCIHECajMEQRAkOJgiDdJaVRYXFxcWFubm5sbGxnp67O3tj2EfkYqKstOnc774omBoaACCZqQpndYQBEEQJCZBbYYgCIIEDa3NtE5BGjIhICaK4vLy8vz87PT05MjIkMvlePzY2tHR1t3dNTIytLy8TFdBbYYgCILEG6jNEARBkKAJR5vBPh8LC3Mez5jb7ezrcw8NDczOTqM2QxAEQeIc1GYIgiAIgiAIgiDrD2ozBEEQBEEQBEGQ9Qe1GYIgCIIgCIIgyPqD2gxBEARBEARBEGT9QW2GIAiCIAiCIAiy/qA2iyD9Wa/zXBLPvW6yrbcp60eATjDzSTwnHcnn+tF7CIIgCIIgSJyD2ixi2M59QMQGX7be1qwTgTjBdu4DLumDLIescPLr6D0EQRAEQRAkrolXbeYwJXvDNRHjiWkz+kK6xwdZjjU0w69tTCd4C6SbRVGko2eozRAk+unucQrF5ZevFuGBBx5rdAjF5d09zpAf0qSc1RCO7/z0RgQ/KBAECYc41WZehRDh6XPSrDyv8Fhr6GmBuSb6jMOUrHVqzdF3gtdmn/oqy5WMfMLeQxAkaJyuocERz3pbgSCxzOCIx9bdF3L1pJzV//BO/ff5hsCP//BOPWozBIke4lObSTJgo4dovMKGKcC0ldv6IUXV1iGghyBI+DhdQ+ttAoLEPmFqM5BbAR6ozRAk2ohLbUaHlTZ0lEZPm9Fno6WbpvR1m2yJIEj4RFib2bKSueSsCM5eiHiDsU2w7jLxHMdxHMdHyX/7YheMmyFIPBOP2kxSCNEVUwoFfW1GS9Co2PyQhCtRmyHIhkSmzWxZyRxN8G/s8aPNQjYMnCxzLSPriVhl4lGVPSkiEjdT/Pzd2dqGnsmphcWphcWGnsnfna2lz6I2Q5DoIQ61mZlP4pPPmXy7UER0R5Anir42o6c1ojZDECRsVNrM92Zvy0oO+tUdtVlAFTmOrusNXj1xbWbLSkZp9qSIlDZTCLMb9e7fna393dnaG/VuhTxDbYYg0UP8abOyXFAyvuhZALpFHmrjuXSz7dwHqor+tYe6nbD7Eqo2k+0XEqAxsi8l05C1aif4VvfpbiYZiHJTGkCWC5rSKfvpyZxK5yhb0Ln7Eb5ZCLLx0dFmind3KqimKEPlQgtZPDP0xmhBVp43hd+gyVdSZSujmvc0o+PJWTaWeVq+YjfPKmDLSub4LMq1Jl7+O7MBXT/IO61Q11qW0F7gTTo9RSJBZONm3+cbQJjRy8xu1Ltv1LsxboYgUUi8abP+rNell2yfONEN43iLUe/35NVfeq1XbWrPatDbju8UqRX6fiQBz2mUiyjVZom+kpozPL1ChVIykv3eKgE4ga2+AvKery5loWQ27L+vEIpUs4xO+VHma3GzEGTjo6PN6BlvsjM+zUYXMfG8STk7jzrPbkE5my/sBik04n4mXlaNmKGlzTSkioY282uVlCmZYctKTs6yUSXlLpDSQfjB+0tgltAiGUXZGhK+NqODZt/nG6YWFn93tpbO/93Z2qmFRYybIUgUEmfazGFK9r1eU/EczZAIyBiVWoB3d/lrPRVm0Sivyg93bwxdbaYhTjTCU6QphiukKgoZw6qi5wTdyFhAFXWjf6ogHgmR6QpXzTYjfbMQZOOjs96MelGn9Ywo6QlVtqgtcrRaUJQPv0FZV5hxLdYiK/24GTMQzz7lxyqpIm+Sipp4jjcpxCordKnnB0VwMyD/KLsQtXNHY4WIx82INiN7M4I2w71AECQKiS9tppiIqB9aEUX627dYTSnztbSH9jd3kchPaGvedLQZJVrkoR7fpD52vkqraG18H5z283NK7yyRbXpfZs3wISvU5r+/a3azEGTjoxE3U2smJd6YVhBSitECY4VbmA1S9moGgaiqrBhTmNpM2ypfRXr2Jkn7jeAFkx+oJajNnhARX2/W0DMJC8xIDpnTiNoMQaKNuNJmsAsIY3afv/d+rTmKgWkzSUGxLqGpiAJCQ5vpxqDIWS3jFfl+NdsaazOdAJfcDJV7Q9Jma3ezEGTjozmnUTYjUB3P0sgONMylUT78BpWW6xKs8tExTLMDzIq+6YuUOAw5bhakf5hdQG22xkRQm9E7NII8w71AECTKiSdtVparE5Nhv3BTu0oEsNCIrS5058Lpzrvzi3LTC/oItkG2kvEJMMZcR6/xcrkbYW2ma4CsQES02RreLATZ+OjtBaK1qEkURZvJpJxQR5aHMaWCRgvK3LAbFE28xlxG3yVkS+oYMwNNvBRRC1qbaVmlKKG1CE3tAnq9GdsPymWBfvxDOQi12RMkIuvN6I1AyNb5kIANG+mpj6jNECR6iCNtZkpnCTCfvNEXDIFoHqa60N+lUNmscm9A+lCLEz/7NAYOvXshOwQX8ES+yGozn/e0DIioNgvuZiFIvKGnzeRzA+WL0eR7SGjMUWRMWVS0oJYE4TUoz6ENVXSKPQ3Sm5kVYNyMPWWQ7ShZRT1tJmuAtcmH6lef6ck878fhqM3WiQjGzWhhpv7KaZzTiCBRSNxoM/WW8apD4+1fteu6ZmGmuiDVA9pD4slqMzoQxFQy/qWRirXSZlpxy4hqs+BuFoLEGzJthiDI2hARbUZ/2TRsoK+Y64jfPY0g0Um8aDPW1h30KX8Khzl7MKDvN1vL1/1QtRlLz6A2E1GbIYg+qM0Q5AkQpjajd2KkhRmRZIqdQjBuhiBRRZxoM+przdRobmnIQi7SAlhq5V9dhE4o2szfnh9a24oE+s3LEV5v5ndS5RrNacTvMUMQNajNEOQJEKm4Gb0Zo5YqQ22GINFGfGizslzdt+1AvuiM0aD2mz1bXQQsbwImeG2mveM8W5v5goqBbk4YG3uBrMHNQpCNj9M1NDjiWW8rECSWGRzxRESb0Yd6gZkigdoMQaKHuNBmpnR/6oW9I0h/1uuais77Eh+ANgtAQZn5cPdpDLS69neFaWxCGEBQ0XbuA0rprdke+hrzDAPQZrqbLmp9oXbEbxaCbHymp+dcg+N44IHHmh7T03MhP6Rkn0b1th+KJWe4FwiCRCdxoM3g5d5PGMS34YdSZuh/rZasWS0xQO0mwjLDlM5zr+eaQljgFLQ2014/5pNAWt97pnGVslyG0yKozfx9z4HON1PrzIfUbnPNbhaCIAiCrDHf+emN0I71NhxBEC+xr83gLdzvVhbUBolEgUhqgfGODqcUKkJbe8hWqak32wh154kw4mayi2qaJ4qiYotL1oTDgASq/in9s1pb/Mu2vGeE9dhfT6fYeFPV3zW6WQiCIAiCIAiiS2xrM3/v7j7Y7+sswebLVzZIaxi9/e4VR8jv+rLeBbyPIvsrAfgyvQCUzjcQaMffVE6gT6kjYPre0zQgN0tzTqPSRXKfMyOlEpG/WQiCIAiCIAjih1jWZuzXa/l7P7WBvup43ZSVznPpZoYw0JkIJxc8CpRfXxbahhOayiFA8SC31tcXuZJR2ab0VRBOYJ+SrA3UewoDoID2ejMvSp97zVZclOG3yNwsBEEQBEEQBAmMWNZmSDzgV5shCIIgCIIgyIYAtRmysUFthiAIgiAIgsQGqM2QjQ1qMwRBEARBECQ2QG2GbGxQmyEIgiAIgiCxAWozZGNDtFnAO1UiCIIgCIIgSDSC2gzZ0NDbLeIG9wiCIEig7LggvnJqBY9XTq38zc9L1/tuIAjiBbUZsjHBryBDEKV2quUAACAASURBVARBwuCVUytJfAMeSXzDiz+5vd53A0EQL6jNEARBEASJO1CboTZDkCgEtRmCIAiCIHEHajPUZggShaA2QxAEQQLD2Zz8ah5HjsNRMIHY2Zz8ah5fvd5mqPFrmLM5mTiQTq8X+jbQ3YkGayMBajPUZggShaA2QxAEQQKDfkGvLueiQRRtVG3mydpLxC2dXi8CtyEarI0MgWizj/N63MPzoii6h+ffPdoBmaIoZl91J/ENda0Tda0TdPnsq25RFIPSRe8e7Xjj41a67o/2mVt7ZuAqITSI2gxBNjSozRAEQZDAUARPXs1LLvCIolenwUHUiK2gSBleUxbT0Cfq1mTxuqIsp4ZJ+maolRJ04XB5ciB27m22iaIoOvhX87hXy02iLJ9xFT3DPFl7pe7sLed96WYbuxcO3mdnuUm/U9RZ/jDRz8oWTIfpi9L2NNsoy02Hpc56M+UlQ/B5NOFXm/1kv0UUxdaemeyrbvfw/MTM8o/2mZP4hqvlw6DN3vi4FWRVyNrsjY9bRVEE1feT/RZIvHu0QxTFq+XD7x7tIJkhHP92qgu1GYJsOFCbIQiCIIHBjJspM4uynFSCSDjNYqBzHLxOa15YERtSnlmREpCmw0RfyepCg7aCIrqKoh352aLkvYyuKa+ib5iWLmUXdvCvUsbrd4qKZ4IAI9rMV7K6nFJWKnv0tFkA1uqbF0341Wagkd473QXputYJUGJ1rROgl87d6T93px8kFog3oWFMlLRZ9lX3xMzyxMwyEXJ1rROQ6R6e/8l+SxLfAPGx1p6ZNz5u/TivB6JwzEzQhKIouofnwSRo8NydflEUoTXFIYrisSsu1GYIsrFAbYYgCIIEhny9Gbx/00ESEiqxFRRJossLs5hPkkkiTaMYaUEeNBN98kCjoi/OwwjgKEN/RIZp2mkrKOIOO0yH85ILPEpho7hKIIaptJnO1SlRqtcpmeeryzVakN1KHcWlr81C8Xk0EcicRtBarT0z5+70kxAZRM+SqDmNrT0zoMEmZpZFUSQBMaFhDATVGx+3gtJr7ZmBHBBstAwjMTdmJiTO3emva52YmFkm0hHCekzjoZuByDPUZggSPaA2QxAEQQJDHguitJlSMmloM5Wygrd/ona0i3ln5YGOYpmkXVGUJiLmKUzS1mZ+7CQKTR7Ek1/Fj2E62kxdmNl3dqd0tBlpwXcVX4GQtVmQPo8mAtwL5N2jHdlX3aCXFDMYiTYTRRECaBDFIlIKCoiimH3VTUfhREmbQSZE4YgMY2aCJKtrnQBL3j3aQTeoo81EUUz7vBu1GYJsFFCbIQiCIIFBvbUrJgFSyqrcJLJUAbMYlNxbzu+VXvE1ivlEgpZJzIos9aWoqzwbiJ3O5uS9RdpL7+RzI9kN6s1pVBWWazP9TmnPaSQtEGdC4IupzZILPFIEzM+cxuB8Hk341WYf5/VMzCyT6YKiJKgC12bvne4CEQXLxkRJcYkhaTPYjwSOH+0z08V0tNnKyipqMwTZQKA2QxAEQQJDtvcgNU3OtyGE70XcN+GNXubE2M+D3mlDo5hi7366MHvLDZYZ6tCTlopg20nvAkKnNa7izzDvbhx7m23yNKuwMm6m1ymdvUDk6o57NY87XM7Ta8MU9rxalMzQZn6t9WNe9BDgXiDu4fnsq24If32c18PUZhDUYs5pPHenf2JmmYS5mNrsavkwPX2Rqc3InEahYcw9PB+gNgtEmKE2Q5CoArUZgiAIgsQi0R22WneC2kOfbOnB1GY6e4GIUkiNqc1+tM8M7fvVZj/aZ4aFahMzyyAR/WqzAIUZajMEiSpQmyEIgiBIrMDarwVhEvPfPY176CPIRgS1GYIgCIIgcUfMa7PAD9RmCBI9oDZDEARBECTuQG2G2gxBohDUZgiCIAiCxB2ozVCbIUgUgtoMQRAEQZC4A7UZajMEiUJQmyEIgiAIEnf8zc9LX/zJbTxe/Mntv/l56XrfDQRBvKA2QxAEQRAEQRAEWX9QmyEIgiAIgiAIgqw/qM0QBEEQBEEQBEHWH9RmCIIgCIIgCIIg6w9qMwRBEARBEARBkPUHtRmCIAiCIAiCIMj6E8varKur67cJ3IlE7pyB+20Cd96w+UyCARKXDFyYpwRBgMzPE575bQJ3JsFwyfA1SEDFS4av6bQJOWcSDFDmkoGL5nYEQSguLi4sLCwpKYnChCAI0WBGsAn0aqy6d6O7Tj8hCEI0mLFBx0bsJdCZmMAEJiKS6OrqWm/dEC3EuDbL2bQFZMlRbhMkQHJ8nvBMmKcEQYCzRJ7lbNoCcoguptXm5wnPkFPnDZujvB1BEARBuHPnTkFBQRQmBEGIBjOCTaBXY9W9G911MZ+I8kdvYyXQmZjABCYikkBtRohxbXbOwEmBoK9BjOicgQPtEeYpQRDI2fOGzSRxIhGCVN5iOm2eSTBAtCpn05Yob0eQ3jXv3buHiUgl0Kvo3o2YAN+uuxk4NqIkgc7EBCYwEZEEajNCjGszep7emQQDyBI6EfIpQRDoYkTzkDmQl6QcZpsQkjonTR08p9JOUdUOPDb5+flfffVVFCYEQYgGM4JNoFdj1b0b3XX6CUEQosGMDTo2Yi+BzsQEJjARkQRqM0KMa7Ny7pkzCYZy7pkHnCFn05Yyw+YyjsvZtKWM48I8JQgCnDVterqM484bNguJW6o4Ds56y+u22cRxOZu23EowlBk2R3k7giC4XK7+/v6JiYkoTAiCEA1mBJtAr8aqeze66/QTgiBEgxkbdGzEXgKdGW8JQRBWGn6DBx4ROWaa/tNKw2+W7b9ZafgNajNCjGuz0sTEKo47+xQncIYHnOGcgStNTCzjuDMJhnBPCQI5+4AqVpqYeMnAlSYmCv7avJVgaOK4SwZOSNxSmchFczuCIExOTvb29vb29kZhQhCEaDAj2AR6dU0T6+jeje46/QT0bt3N2KBjI/YS6Mx4S4A2EydurY5fFiduwbEy9qVWIsAC2E4ctgPplbEvV8cvozajiXFtdvYp7gFnEDjD2ae4Sm4T6JMqjoOccE4JghDxNqPk1JkEwwPOUJqYeM7ACVJn+/v7x8bGBgYGojAhCEI0mBFsAr0aq+7d6K7TTwiCEA1mbNCxEXsJdGa8JYg2C+SlfGXsS5II8JUd24mrdsSJW6vjl1fGvkRtRhPj2swbEfra5nLumbNPcTCp75yBKzNsDvOUIAgRbzNKTpGcMo67ZOAquU2CIDidTvhojsIEvCyuuxnBJtCrsereje46/QR5F48SezbW2Ii9BDoz3hLeOY1jX0LcjH4Lp1/H4Vf6YL640y/r2E68tQMJ1GZqYlyblRk2C4lbQGnoJPprauAIpDAkBEEIsPEYSJD1My6XKwoTsOBh3c0INoFeXdPEOrp3o7tOPwG9W3czNujYiL0EOjPeEnTcbHX8sv4RYDFsJ87bQW2mIMa12YlErozjTJue1kn019Qsr6wQeQY5kNCpJQhCII1HZ6L8mE0UTa0B1xIEoa+vb2pqyuVy+U2YC9J4/nhNYIUjkoCXxSdzrQgmgvLqk09sUK9Gg3s3uuv0E4IgRIMZG3RsxF4CnRlvCdBmq8Pn9N62mWf1q2A78d0OajOaGNdmME+PTNhTJ0CYkYMotP6aGp1aZYbNsE+jfuNRmuCSHTZxlOcCrwV/fd1u99TUlL/Eo+sZ/PHiAAtHJgEvi0/mWlqJvLy81NRUq9UaeK1gvLoOiWjwajiJdXTvRnedfkIQhGgwY4OOjdhLoDPjLeHTZnjgEf4B4m34HGozmhjXZpXcJlg9xUwohJlCpGnVgoQgCPqNx1IC3jV7e3vhoznaEuRl0W/hgYGB6urq4uLimpqae/fuNTU1wamWlpb6+vri4uLi4mKLxdLd3Q217HZ7TU1NTU1NcXFxWVmZ2+0mDT5+/LiioqKqqqqsrMxsNl+8eDE1NfXatWu1tbUBGh8zXo3OxDq6d6O7Tj8B+zSuuxkbdGzEXgKdGW8JnzYbOqb8CQmSpvP10+pfFQ3SBfRLKoxRt684pTBGYZ66Ba2rkFOS2FAaSVvL/HX8srJxpmf0+8U0SV1dUVFtodpILc+re+S3y6wCqM1oYlybnTNw5dwztxIM6oSOMCMBNJ3qgiCwzyYfmxJF0ZbVSJ9KTG6yEbtsjmRFjhdPVjJUd/BcOffMrXdM3sKaLb/bL4qiiZeZ8Y5JFMVh/oc2VftTWcnneBOd0/8OB7XMJqoMq7MOh2N2dtbpdHoT5vwDvI/TtbNOp9Nx9xiVxx8TnI6HFzPorLT8h6QdOOXLMV+kW+R5nucPXHwIhUnDJIe2BxajKy1UJaxW6+nTp99///39+/enpqbu37/fZDI5HI729vZPPvlkv8QHH3xw+/Ztu91us9kKCgoOHjyYKpGdnW23251OZ2Nj46lTp6D8gQMHCgsLIW4GLeubQRIMrzqFYzzPn65VFa6lPHvsLpzylvWWqT3tPZ1xo5vcC8YtOOa7aPBerZXd4AMXu1UjQWY8nMq4YfbmdOenKW9xWr7ZZ6riEmRsmPMPyMZYRr6ZNdj8ubcrn7MYXx/y5VxvM3KWi+dmZ2edzvOPjZzFe0hlmtPbjVxbldPhcMw2/9piTOpo9jbYedFb2HqrLBDXDV3jLMY9nb6cc91GzpJ/3meG94AyFlsOyZEuZCoHe3yZUL3513Sxx5VUl5t/7c1x/95Kelq1x2JM6nXPOlsyrFTF9jKLzzDv8esu1ugVBEHVZbo7squzDSNdvnYdcjxlP5B5nmlGAL3obp51Op2OytfpS3vvoJ9H7/xjyh7vKY12uvKpm0K3w7Swao9FZqHFlqMYdd4ODl3jLDkZdvYl6LEqWchsWTlszneoM2+VMe4OGE8O6lpD1xSD5Ak6kzF+NIco86lUGl/5uvfqanuYz1cAz3u8JQRBWLb/hvmGvdL7IbyFr/R+yD6rkSM7Rb3HQz79M/A2dQrAodmFwFuDgI9GGXanmGJG7bQANY9uTwOvwqxb+tkPLx/6nmZ15o1WK0B5d7wjhNUv1GY0Ma7NYGv4+oQtigQRZvQkRnLQp5jV6xO2wPebqc9eP2YTbbZp0fboP5JTyX02UbRlXX+Kq0/YUpNlE0VbX7JU653bIl34P2bNieIgz6lPsVrmx0RRNPEyM965LYpiz14pZ69JFG32ZM5bhjfJri4vc/2YTVaY6mxvb29PTw98w0lPT8+krTCN54/d7ZmcnGwqSOP5A4W2yd7ibG+CFG4qOMDzOdWTvb29PXeP8TyfXew91VSQxh84kMFnFDTJW67O4fm0i42MHFthhvKU/At2ZO2oEiUlJampqVlZWXfu3Llx48aVK1e6urpcLtenn36ampr62WefFRUVFRYWpqenZ2Rk2O32qqqq1NTUI0eOFBYWXr9+/cSJE/v37y8sLJycnMzPz09NTT19+vT169eLioosFsupU6dApF2/fl3fDJJgeHWyOpvn+WN35YWLj/E8n1MNOdU5PM9n3/W6xXsLiOfl94LPqda+BaF49W4Oz6cVNJEBcOBiIz0SfBft7e3p6bEVZvBpaQcUQ8JrBnXffbWKj/E8n1HYRHqaVtAoH2y+MaYebH7da37TYuQeV0g5Fa9bjFx7TW9Pz9kuI2cpyIPC3QWcxfh6/+RkrzXDauS6zKTwK51W0k5SR1PP6P1XIOHfdb5r9UxOTvbWvGHxtpz32MhZrlyBwv1XOIvxDZuslnRRhj1ce42qDPOiTQfbjFLLkvGTjsOttDd6eiYnr7QbOcvFs5Bju8hZjG92q9wrCILqWrJesI2XtXO2y8i1nkqy5BwcnZzs7a3qyOHazrwi9V3DDH+9cNxJshj/1ukA9/6t0xHUoye7KHWbVO1I/eq69bfKDjItJAmp5f4rnOVURldPz6TjcOupNx7nwCWqOnIkHzIuIRui1HhmDD+25xWF1WWaDraRIUo/KZITfO59gs4Ee6gHTXuIMp9KtfHk0VPbw3y+Anje4y3h3adRUjj0AW/YpZ/9MPe9bZcPfa/jzo8hP/e9bSRNq6OV3g/7at+6fOh7fbVvKSQTXVKdo8iXGcAqpvOr/qEo3HHnx5cPfY90f3XoGOTQ9sOxbP+Noh2mtaWf/bD0sx+S8nQBRQuln/3wyC8SoLC6C347pbATLM99b9uRXyQc+UUCuTv0ATcRCqu7o7go0/Pqm6tTGLUZTYxrs+otz1Rx3DkDp06QLUAUp0g+sxZJCILAOvvuiCh6sniXTZzNSvae4k2iaHP9nUZTvEkUbc5kKSc5yyOKo++qT7Fa5niHKIq331U1KI7wHPvq794RRVtTstwMfQulfRrdbrfL5fImzAUZPJ99D3Kqsnk+rcA8UZXD82kFZpevsK0wjeezBdfExIT7XjbPpxXa4JSQw/NpBfcK0viMQpusZSGb5zMKHunmyBNkWzz1KTrx17/+NS0trby8nD41NDT0+9///tChQ11dXW63u6en58yZMwcOHHj06FFJScn7779//fp1KHz79u3U1NTCwkKXy3X69OmMjIyGhgY41dra+sknnxw+fLitrc2vGSTB8KpLyOF5PvuerLDCq8TzQjZPboHa81U5PHievgWPCtJ4yeGhePVeNqlOTKVHgq0wDUaCr3BVQRrJkdqRjQTKVK2e0pcgZdRd9u/eC11Gznq7EnLsBZzFuKd/YsJdvcdiTHL2SIV7jFYj11ZNJRRlqvdYjK/YrEG5Lq/NyLXdN0NO/xXOYtxjd7kmzCkWY5LNKhW2ZrQZufZqqZaWYRMTbmuGFRpUlKEvWr3HYuS6zFLhM6+0V1PGK66l7pf3VVXZMszYlF/rSruRs+RfUF1dwzCvN4zt4ISJK+3GPbbbSRZjil3HDP+9uNJu5Ky3K5ReDXhsWAryZIWZ7ej0i2mherRU7/H19MoVx+0k6+0KMJ4x2CiPWa5ckV1UaxwyLVQUVpehb7c1o408KevqTGn4SU+uzhBlekN9UXOKBfysPsV8vgJ43uMtAdps2c4+4HX/8qHv5b637eTbiX21by3bfwOiglm+486PM1/jOu78WKvBJ3aAHNI/QCBdPvQ9ur/h2J/73rbc97b5LdZx58dw3cAvpOgO3A5FR3Lf21b62Q/LP31J3Wxf7VukX4F4hnn01b5V+tkPYQz4Nxi1GUWMa7Pzhs3l3DOmTU+rE0SDKU6RfGYtkhAEgXGWvy2KNtv/8dSNLJso3jFveuq8YXNjlk0UbU3Jm9hNvXMbJi56c7xzGjcpT7FaluY0vqNqUBzmpRz+juzq/G3KQ/J2RFE0vavV2cHBwampKbfb7U08KjjI86dqIMd6PYPns+8Nlp6gZpmduud2D1q/kE2oy77nrX4vm+cPXu+aelSQxvMnauiWpVO+HPe9E4rqvlPuwcFBeFlknqITly9fhvjYl19+efPmzZaWFpfL5XA4Dh069Mknn9jt9qmpqc7OzuPHjx85cqStra2oqCgtLe3ePe9FTSZTamoqrDo7fvz4oUOHWlpa4JTZbP7oo49ycnI6Ozv9mkESDK9CT0/V0IWtXxz0OpMqk3G9y30vm/fdgtJT4KITpd4GS0+AcoNbkH3PPTg4OFVziuf5E6Uhe7Umm+cPfmElAyDjepdsJJCLeq+V9oV1sOt6Bs9nl9LtSKcUpmr2VHmJjIJHbsZg8+9et+MSZzlzxOF2Dw7Wus5wloK8wcHBsZJXLMY9Dl/hfLuRs96uHOzIhPf+wcHBqUdvWoxJ9g4ok2eDWU8FeYEPSHsBZzmVOTY15XZX2k9xlqvX3G53392XLcY37b7CeTYj11bS5K0lu6hbZQ9nq/MmyJRIB31RUsZ5xGrkbHcz265ec1fvsRhfdjmn3NaMVl/FXw5MTTluJ0FCsvlau5FrvVur6CCsL5J3MN+u9oaOYd6W811nXrFZ3YMdmW1njtilq2uaod0L+yMoLN3Tul9Sl6bdqzM28mxG703xnWK3c807801ReFDDz9X0zMNfDkyBzS+7nFOO20neO1iQN9iR2WZ8xWbVusS1diNnuZQvs1ndMnPY+Aq/7HJq3x0wvs7XsuTVfDsUU1z9yTgT7JEeGd0hynwqVcbX/dICD5HaHubzFcDzHm8J0GYzTf9JfYCEKP3sh4p805GtJF3+6Uvln75kufxd+NVy+btHfpGgyISmILOv9i1SsePOjy2Xv6vItFz+riITitGtWS5/t/SzH0KbHXd+TNtGLg35gyUvEfuhlqIwCTTBr5mvcUd+kUCuRcwmV4HGIZO0M1jyEuRcTH3qYupTdF2FeaSRzNe48k9fGix5CeqSCzFvhOKwXP5u5mtcU/63SA70QqfK5UPfO/l2Ip0DnqGvS7yqvmt0lcGSl8ipkhNfp+8LfaA2o4lxbVbJbTqRyAmcQZ0gGkxxiuQza5EE7AWiyGwziaItq4bjKpOPjYniIM9Vcpvys2yiaHMmazTFm0TRVp8s5SRnTYviCK88xWz5RCI/KIqi6R1Vg2LnO1LOOybZ1fnbMGuRbbwoMk0l32g0Pj7uTXRcg2jM+Pi4y2UuSOP5P1e6hGyeT7vWMe4r7D0z7nK5XOaCdIiPuFyVf4aYh6Idl8vlGpfO+XLGx10uiBLx7FOCoMhhJtra2mBd2YEDB95///3MzMyHDx/abLaMjIyTJ0/abDaXy2W3248cOXL06NGBgQGIszU2NkL1L7/8MjU19f79++Pj43/4wx8OHz7c09MDpywWS3p6+unTp/v7+/2aQRIMr45XZvM8ny3rjrkgjeezK+Vl0grM45V/5uWuq/yz10XXOsbBX3+u9N4CQvq1jjC8KvxZprQFMhJ8a8QKzL6W06+ZpfueLVDtCNk8n15glnIkUzV7Sg8SMsbUg82/e8dd1XssxiSHfdxlzbBCwuVyQMTGV/hCm5FrK37osmZYjVznw3GXy+Wq3mMxft9m9TVo966TSbJZAxuQD73/px+3H7JKtRy3kyzGPX2+wl+0GTnr7QpvLcVFrbK1VW3FD5mG+RLVeyBEAGGQtmqXPT/JUUybwbVV+2oNFX8fonlSzoVOI2e9XaFoGRwrv9aFNiNnufyF6uoahkkt2/O5zofjruo9lvwL5OqaZvjvRYUth7Nc/sJ3l4MYG1+0GTlL/gX2aFG1I919eQeZFpL7Lr9WW3WF48z3bVaXy5rRduaQo3qPfCQoLnGh08hZ8i+wRxTjvqs8ryisLmPNoNY9Ku9732XvaFd7Y62d6XK5xscf2nI4epBoDVHmUykzvnqPxSiNOoU9zOcrgOc93hKgzTxV2z1V2z1Vz0mJ7Z6q7YMlL0F4pyn/W56q7VN1z4/XfHOq7nk4NVqx7WLqUyBmMl/jTEe2eqq2N+V/K/M1TpFJJNCRXyScfDtxsOQlT9V2uhhkwuVI/sm3Ez1V293Ct0++nQjHkV8kuIVvT9U9X3Li6/QlBkteAqtIPqkO9oD9JSe+fuQXCdAR6CApfzH1KU/VdrgElJ+qe95y+buQQ8yeqnseCtBmu4Vv033JfW8b6TKxnFgITiaFQdvAJTJf4y6mPgXOoY+puuen6p73VD1HWriY+hQISPiVmE2smqp7nr7iYMlLJ99ONB3ZOl7zzfGab0ImCDz6vpBGoGVwF+2fpvxvHflFQlP+t9zCt6EKhBnBvcRaSKA2o4lxbVbFcbDToDpBNJjiFD2nUae6IAjKTI4fUVhg4qs4rkyaZMhuiocNP6Sc5CwPKUxOabUMcxpNvKpBcZiXcqSJkd4yvAnmNGp0jXeI4mxWsrqzk5OTAwMDLpfLmzAXZPD8iRLIqT7B82kF5snqHJ4/WGB2+QrbCg/yfLYAOS0FaTyfUz0wUJLNyzlR4mtZyOb5jC9aqGv5EkIOzx/8okVxCl4OVIUZif7+/kePHjU2Nl65cmX//v1Xr151Op0HDx48ffq0x+MZGBhobm42Go0nT5602+0XLlzIyMior6+H6rATY01NTUdHx8cff3zs2LGOjg44VVlZmZqa+te//hWm4/s1AxIMr8JEQdobLpfSq8TzQjbvuwWkHfpe8NkCdQtshQfhVOheLYE5jeyRYC7I8LVTfUJxi3OqfbVKTvB8WqGN7iCfLVA9tRUePPiFmTRIDzZSRj3Y/LvXNTl5pcPIWW9XjN5/xXLqQwecqvulxZjkdEhlHIdbjVxbNZVQl/E2eKHLyLXerQ1sQHoLO24nWc4c7oVT5jctxpdtVqmMNaPNyHXUSbV0DbPertA2jFTnusyTA+0fwkKagbpfWnOSLMZX7O2qaw0MwNwte7uUQ2rJWxYEgelVS/4F1dU1DBu4CDM8B+p+acm/0H+F66gbcNxOshjfdOiY4b8X3pur9GpAYwOm4V2UFfbTjtSLAZWptIWK7sAH0RWu9e6HbcY9/d529jjvv6K8uuwSF2FOo8wMVsuanlcUVpeR+1nWL/mz86SdST9oAQ1R5lNJjw2urZplD/P5CuB5j7cEaLPRim2equfGa745WrENDtBppiNbiXIgKmik4htw1i18GzSV6chWUCCghUpOfH2w5CWQENDIybcT3cK34eW+5MTX4eUepAhoAHi/pzPhpb/kxNeJBIK6pIrl8nfdwrc9VdvHa745UvENMLsp/1t0ASIniKIDdQSFIQcUJlSBdFP+t0YrthGzQcbApYkfaAuJYgElBvIJ9AyINKKjBkte8lQ9Bw1CJvEJ+BNk2GjFNnAXdMEtfHu0YhucojUVXAsMMB3Z2pT/LagCAmyq7nm4jyD/wMMjFd+An3Bd6AsRe1Cy5MTXRyu2nXw7kb5BcHOhHeJesBkkH8h1ciNQm9HEuDY7Z+DKOK6ce0adUHzltGIvkP6aGmYtkoB9GulMmLvoSPbmtJpEUbxTxnFlXLLDJoq2rAaOK+eeueEtJjXF36FrlXH8sOiVW41Z3m+I1m7ZV9hnG39HFMVhXsqRxJi3jFfvyXrkazA5a0YUPVnJ6s46nU6Px9PX1+dNNBek8XxOZLHXswAAIABJREFUpaevr88pHOP59IJmKkEKm/PTef54cZ/T6fTYrqXxfFq+2XYtnefT8s3eMsIxnudziknLxcd5Pu2azXet4uM8zx+rlC6afs3mM6OvD7aNUuQwEy6Xq7Ozc3h42OFwQBCsqKjowYMHBw8ezM3N7ezsHBkZqampSU9P//zzz51O54kTJz788MO6ujq73e52u2GPx9bW1tbW1g8++ODMmTM9PT1eC4uLU1NTr1y50t3dbbfb9c0gCYZX+2Dbj0p5YSEHAlJOp8djK0iTvFF8nJdugc+H5vx0nk8raIZdHI8Xy24B7fmQvFp5nOfT8s1aI8GcnwYDgCSUdxBqVebQA8BnKtXTyhwpBmiTucWcn+btqXqw+Xdvn9Pp7L/MWU690ZbDtRU/lE5dbjdylpyMYY+nr6/KlsNZjCk9fX1O5/lOI2cp+IvT6RwufsVifKPL6fR4PD2wUM3j6Wv9wGqk2/EzILvyOcuZlPZTnNVULp0632nkLKc+6HE6PZ6HnaeklqGWOcVifNnWIrXTktFm5Npr+yR7Xra1qMrQF4WlNVVOT7exFRLQU2OSo9trfKeZrvWXNiNnOWN09vU5neWOMxzpMt2yIAiqa/kc5dEyXtbO5XYjZzWVe7qNrafeaMtJcnR7nHdelvquYYbfXlTtsRhf6WylEkGMjb+0GTnL5cuywqx2+i/L7KFupYaFtW94E1TLPaYky5lXWn33/WUrNSBZl7jcbuQs+edlNrNa1vS8orC6jM94uBfewl350uPQktFm5FrvVD1xZ9LGaw5R5lPJML5qjwUeIrU9zOcrgOc93hJS3Ow5OEYrtsG7OwgeCLCUnPg6iJbyT18CCQclm/K/BSLk5NuJma9xU3XPk9d3ohng1T/3PdB724kOAbUzXvNNohwgbmY6stVT9RxpB2QDXIUEcKQI2HMQIAJ7QOdASVgmB1qFaC2izUYqvgExQKIxiNSB61oufxeighdTnwLVAWaP13wTEnRPoZHRim3jNd/MfW8b6BloDSyBnkIB+Enqgg8hDYp3pOIb4HYStgL7oZsjFd9Qy2ASvQSDwU5P1XaisUFgj1ZsA2mtsAH8AJ4ZrdhGtBnpMvEhqUI8RpwGkkwKvT6H2kxBjGuz0sTEcwbuVoJBnfC7hz6zFkkIgiDL5JJtNlG0Zd3gpBzeJIriTFbyOQN3KzG5h9pDvymZauodEyvHy9A7ui1zfL+8y56sZKju4OnCtp5kyVSqcVEUp7KSSxMTZe3Ysh6wOut0Ot1u99zcnDfRc4OeyZZ9zz03Nwcv2YSMGz1Os3zX9IwbZqe5IM27r7q3QeGYtzDk1J3m+bSCR9S15urofdUf0WbMzcGrsCKHmbh9+/ann3569uzZCxcuHDx48MCBA48fP66srDxw4EBGRsaZM2fOnz//xz/+Eb6mbHZ2Njc3d//+/cePH79w4cLJkydhj8f29vbW1tb333//9OnTU1NT0HJTU9OBAwdA1F26dEnfDJJgeJXuKfGh0+l23zvtyzst+Bwled4p+EKRaQU9kldP183BLThdN+dr55gQqlfvneb5tHyzeiTIzDh9Iz9NMoMyNa3gkbfWvWzYB58eADILfRy751YOLc3B5t+9c06nU1qlk2Sz0qdkG9nblYU5i5HrtrAK52Q4Ah+Q3k3Pf2BroU/lUXuCv9WlNJUq3JJh9ZmRB9vWyxcdcVZTuaKnbVVOtzUDvgzA7XYPX5P63vsHq5Frr1YYf57aRnzPMKsXsJpOu5Zkho5h7rxubw70fY/d7Z4o+wHleZYZ2r0gV/F2R765fHtZSwBjgx4AUi12O9T9+vQPPXQ7TAstb8n8cLvSZ+G163D14WuU8exL0INEaofZsnrYgIWWt2RjXn13KOO93ijIU96LnIyJgD7HIuZM3wzDKr9DlPlUqoyv2uN9ltX2MJ+vAJ73eEvQcTNJm3kTU3XPQyRHIatAnkEgC8I1piNb4eWe1kJEEoB4A5EDcgLm9ZFXfxLaIjKG1mbw9k+CSKCyICJHlCToGZBDlsvfhUvT2ozMYATLoReQA3E/6B2tlIjZJGQ3WrFNbSEY4xa+7al6DgwgQScwgAS+QBOC8gSrFBqJVsgQN6OrgxAFqyBaSMe4QAYTmQryDK4IExohn46bQeyO+BMuQe4y3FzaQtpUYh7pMmhLIghRm9HEuDarT9hy/+nN5wycOsGMmNEHsxZJCIKgczbGEvCNRr29vU6nMwoT8HLgt/Dx48c/+uijzMzMzMzMo0eP3rx5EzbKf//99z/88MMjR45kZmYePnz4iy++aGtrczqdHR0dp06dOnTo0EcfffTRRx8dP368ubm5t7e3rKzs6NGj169fJy13dnbevXv3j3/8Y2Zm5unTpwM0Pja8uraJ2tN8dnFo1dfRvVHhujVLwJ7p625GOIkof/Q2VgKdGW8JWpvB2zkEzUBCXEx9ynRkq+nIVmqNk1e/kUlxUIxoMwjggNpRTLqDRkApweRAOixDlA9EpegZg8SGpvxvEU0FwgyiQLQ2A62oWBkF4SZFLRJ/A6VBGzNV9zw0ApcmYS7IAW1GokmZr3GXD30PikFkDxRUyYmvXz70vYupT4EaBLfQdek0mQ1IVv1BpIvuI+go6CZxJkzXJN00HdkKgg2mNdIxOqLZaA/TEUUSzySKGvx28u3E0YptJMIJwTq4kBTq3E6GEGozNTGuzc4kGMo4rjKRi3hCEIS1azzaEvDtovCfsyhMkK/61S/c1NTU0NDQ3d3d2NhosVjg1KVLl+B7ycxms91uf/Tokd1uJ7XGxsbMZjPUam9vh3ba29sbGhpGRkYUl+jr62toaGhubg7Q+NjwatQm1O69m8k5HI67mZzT6bybyUUwx6/r1uKiTzKH7g6JCpKcaLBQP2cdx0bs5aAzo+Qjbr0SZE4jUQIQhqKjNCA5QDUpVqPRG3WQiXYgG06+nQhajgSm4F0fwnEgXegAFNmygl7aRK4CNtD6RFqdtZ2s0YJ8Yk/5py+RcBnJhEVfZE4jtEN2N6GVjI7ZIE0hoEdW5cElIIhEFnFBDtlY5WLqU/SMTXqDDXohHAmgwQGr1EgkE24KsQSmSoI90EcIfIGiI3MgQYLCjSPl6TgkXJpM2rRc/i5MDYUL0TIP6sKcRpjDKQ0e1GZsYlybVXHc2ae4Ko6LeAL2AlmjxqMtIQjC8PBwd3f3xMREFCbgC3ZCq/7555/v37//wYMHT974GPZqNCTW0b0b3XX6CUEQosGMDTo2Yi+Bzoy3BK3N4K0dNgYkyodoNkqYbYc5bGTTP9AeJH4FcgLKQDFSEfJB+NF7CYKQAPFA9pYgBSBNGqH2IXxusOQlMldQkjHeAtAUWQpFAkcQG1RP2gQ7wX5aoIKF5FcoT6fBWrIMDy5KikF3iCVgAOWu5+g0kTf0QWseaJbE00jASr6Piy+KBeKQGENEFNW154j/wRh6uxfiKNp+uMtwR+i9WFCbaRHj2qxJ2mkw4glBENau8WhLwLtmX19fX19fFCZg64XQql+6dOnjjz+ura198sbHsFejIbGO7t3ortNPQO/W3YwNOjZiL4HOjLeEYp9G8i5OJArRFZJ0gc3cnwONQRYa0ZKGnh5JZuiRDdwpXfec4oWexI6gIlyXfu+nVZMUVvLtP0Hap9Tgc+RXEl4DTULJG1qcbCcClXSW3uiCdJAsDyOaiuhb0l/QfmRbDnobfdBjRF4qFvspDlrskTJE5pH2aZcSwUlioWAqrdxIRbL1C5Hlo9KOi0Sw0fqcXBQaoTQ2ajM2Ma7NziQY7j+92bTp6YgnYE7jGjUebQn4T/n4+Hh/f38UJgRBiAYzgk2gV2PVvRvddfoJ+Pa2dTdjg46N2EugM+MtQbQZpR9kO4LQ8omoI3V56fX9ORL4ojZ7VG4xQuQWnUkLKojM0FJw1LeXhk8D0BsSkgLEMJIgGo8OYdFiT2EAJRS9W1YSG2hjSGQPrCValEhW0rLCh0Tdkaid2kvquBnpEeW67bT9MGtRIZiJKgOVRRqhbwH4hA670TqZ2vJxu9pjav2M2kxNjGuz+09v/pz738q5Z8q5Z04kcg84w/2nN59JMMAuF+GcEgQBzgqcoT5hyyXD124lGATOcCbBUJnI+W2zPmGLkLjlTIKhkttUn7DlRCJXxnFlHHf2Ka6ce0bgDCcSuftPb76VYLhk8J46b9hcmph4K8EAW9vDerAHnOFWguG8YXNlIveAM0DLVVI7DzjD2ac4Yk+VtDN+FcfBJQTOUMZxZxIM9LeclSYmnkjkShMTK7lN5wzc/ac3w3/K3W735ORkFCbgC3bW3YxgE+jVWHXvRnedfgL2aVx3Mzbo2Ii9BDoz3hLyPfS3j8rFmEfaM1CtiOiJc0TJ0O/0tJwgBUgUi0yoIyXhFR8EHqgdejIkiQKRHQilnS2eI6qDGKOYyqgQSEQ30jExojdIZIwWS3Q8kGptO6lIui9XrT7dSPvW41365dM8nqrtEK1SaDM60EfnKOJp1OaTPkFLbtaoNBFUHqJ8TtEaCRhCp8iURbI8jwrBybYnIRIRtZkWMa7NQNWALHnAGc4ZuMpEronjiBYK+RSsN3vAGXI2bRE4Ayil+oQtIJAqE7nKRE6nTch5wBnOJBhuJRiaOO5MgqGce6Y0MfEot6k+YYvAGc4ZOIEzgAGmTU+DVKve8kwZx+Vs2gLyDESU97vIDJtLExOhHRB+9QlbbiUYQAFCmftPbwbFVWbYXGbYfCbBUGbYXM49c96wuYzjQOaRdu4/vbmK4y4ZOEEQpqenBwYGenp6ojAhCEI0mBFsAr0aq+7d6K7TT8B3T6+7GRt0bMReAp0ZbwkSN6N3aFS8u0MmPVmRBGRIDIrET+h1UCRB5kMqZtaRTLI8TB0sIm3SMyQVQSFaepFZhbQ4IRKFFCBXIXXJ9EhYi6UIFhHpQk/IJGmi98gu9rQqo6uMUpMPSaiNBL4U4UqWyt0+Kp8vKomo50hAjE4TGUlfiG6fKEx1FI4sLSNrC0ep1XR0awppitpMQYxrs0sGrsyw2bTp6UtSsAgET5lhc5inBEGAsxDaquQ2QULgDFC+TLdN+OqwMo67//RmurqinUsGrj5hi/d7xr622Z31p+XluYa//cGtr22+ZOAqE7lbCYazT3G3EgwPOINOO2HaA++aExMTQ0NDUZgQBCEazAg2gV6NVfdudNfpJ2B90bqbsUHHRuwl0JnxlqDiZj45oTiIZojIsdbtr92h5R9dv21Xh9Qidax1v4Ivv52UQW1GE+PaDCRHJbepktt09ilO4AwQCCJfrBzyKUEQ4GwZx5FioHlufW0zzE7UaRPUFCQ020kwlBk2nzNwMBMShBkcDX/7gyqOO2fgqrc8U8lt8m52v2b2wPqZgYGBgYGBKEzAP/LX3YxgE+jVNU2so3s3uuv0E9C7dTdjg46N2EugM+MtQe0Fsp0WEk/keMKXi4CG0bA/wGP9u7DWfiD7naA2o4lxbVbJbSLBIqJGQKiEe0oQ4Cwd4yqjwmhQTKdNkF6glKC6oh2yMOwot4kWZkSewVKx+oQtsGJNq53w7YH/lLvd7sHBwShMCIIQDWYEm0Cvxqp7N7rr9BOw3mzdzdigYyP2EujMeEsIgjDfdmml4Td44BH+sWz3JubbLqE2I8S4NlvTOY0Q0QL1Us49AzEuWCpG50ibhXBConcVWTn3DCz6Mm16usyw+RasEFO3k7gFLqcWZkSekWAXbBOyRvYIglBSUnL79u3oTAiCEA1mxFgCvYquYyYEQYgGMzCBCUxgAhOxlEBtRohxbbZ2jTc0NKxd4wiCIAiCIAgSJ6A2I6A2CxHUZgiCIAiCIAgSPqjNCKjNQgS1GYIgCIIgCIKED2ozAmqzEEFthiAIgiAIgiDhg9qMgNosRFCbIQiCIAiCIEj4oDYjoDYLEdRmCIIgCIIgCBI+qM0IqM1CBLUZgiAIgiAIgoQPajMCarMQQW2GIAiCIAiCIOGD2oyA2ixEUJshCIIgCIIgSPigNiPEuzZbne1esu5bqNk5d5Obu8nNF7+w2LB72XXWb0XUZgiCIAiCIAgSPqjNCHGtzZba00GSLZTvmL+7FdIkZ2XCrFMXtRmCIAiCIAiChA9qM0L8arPFRylzN7mFmp2rs92iKELobMl+dKF8x1J7+vzdrfN3t+rIM9RmCIIgCIIgCBI+qM0IcarNIGK2+CiF5IA2WxkpgV9XJswgz1YXx5ktoDZDEARBEARBkPBBbUaIR222OtsNETM6k9ZmEElbGSlR6DeaCGgzZ3Pyq+WmcFuJAgNCaMfZnPxqHic7irKc4VlVXe5rJLIwrM3j1vfeqdFxqWb5cpOo4fD1GZyerL2U/YcdQTegNtvZnPxqHl+tX0W3gJ/LhWHtGhFtwzWSnzPqjjh4dabmPXXw8FCs+fAOeySHCXsMBPPxGKaLQvyjsMajNPAHdj0+AE2H5VZVl3Ov5iUXeDQLyPBk7dX/HJMG//oSbZ9OSDSB2owQj9psybpv7iYHAoxAtNmS/ejcTW6pPV0UxcWG3VqhszXXZmv0t2Etmo3In2GirMKxsLrc96crgj1ddxUdCDouDbD8endT/ubhydobgZda02HqfYXVQVmBoKgup14pImOtktDuyHrfx7XC2Zz8alGy4gW0upzbW6Tor/Y9fUKvpxEeyeHc0JDrPnltttYE9cDq/+tqbbAVFHF7m23Sr6bDefzhcsVAoqWanA2kzaJsYCBRA2ozQjxqs4WanQvlO9SZsE8j7AWyZD8qiuJyfyE90ZEGtVlYbTKqSH9a1jGa9wSaWjt0XBpg+XXupurVIeL2RLJBB6+IzDibkyP+6oPajMbZnPxqeVZBkSKSwBcE3t8n83oa6ZGM2iwCBPnAroc2k1/Lwb9abvL+JDk6oxe1GbLhQW1GiEdtNneTW7LuU2SSbfTpHRph9iPE0BREUptJ7xwQ308u8EgTdehZKCRH+lxzNifvLef35nGvlpsYLYii6J0UQU3hkDdLf0r6ZhrI5hYG0OZaajONazGsUvonAAeGZS3rFH1Dya0RWb4VPVl7i7IKymVdi7yR1F9rjftLvXxojw1y6nAz4x4xS4by11f3P9kMH8qmx1Dd1DImokNC9j945lnVuPX7tPo3ODD8/9NH7jQxmMefPZhBIEn9dVJppT1hj3Bnc7IvtuDgJX/qtU9ux+FyxpxG9c2SZYbwOqszkjUefKb/vQMmpBmJBMZgYLlI61GS/EBnBjQq9P+40JnMTxX9+xiCK3QeWK3PcP1PRa1P+7A+AykB6R3nnqy9UmeryznZyFdcxZO1N48/XK7595oMfjGkj1P2IxP8jdD+dLIVFMnHj9QLxhPq7zOH6SL/rzRRoF3jG9RmhHjVZiq55d2nUZX/pLQZ/TGk/ned7yXbN+2BXlPBbIH+oGfOGPSlFSW1rfLbZrB9JzA6rnUttVVa/tF1YHDWqqbIq9875TdUevFl+da7HMXXzeQCTySM1HCp5v3VSMjS1ESa6nLvn23tkqHbL9nJWg3C9KH8PUbZhTUeErL3JEYvmONW92n1a3DA6AxXptNCf/ypwez1hoN/NY8yXvH5EJERLn9b9b6W6bTvs9n38qf/IUNHGPRutA5aI5n54Gv6n/UfhyBR1vXjIsWHmNf4EEaF/uhS3hTFp4qWkWHcFJ0qetpMW5+wP+3D/Qw0Hfa61ybFh+mETJkor6J8DPlqkT34Q/k4VdzQMG6E3qeTbzIw8YPGE+rvM0f7lYk1esN82JGIgdqMEI/aDL5gWpG5ZN2nnrsI24Ewv4o60tpMK5ohzxRF+XJ2upb+XhqsRfDMa2m2H1ibQfRd8QEd+LV0faXfU7pAcNYG+z9XZnfIpWXzT7x/dCNgZCAuVflHf8gx9UzgoyhESKSOGXgpynJq/B19YkMi0L/iAT+tfg0OHJ1a+k7TM1jnFtODmZWO1AiRqpO3Ve+6Mv32ldEGHccSk1Tz30JHPpIDf/D9f/wGhqJucI8ScwAEOXQDuimBjJPwbsraajP9T/sg7ZTEiU+Q7G220TkB/E3xihz/gz+wj1NZOrwb4WcwS9E/9s0K/jOHrsW+UxF82JFwQW1GiEdtBjt8BNICbLWv2DUEiPicRr03XeVrt+6LpmZF7Vqyz2Xd92+/bQbbd/1TAdofkH/CmB0UijaTMpm+VawNgDJrZ6T+/Y2kNgt7CpayR+r3Bq8N7H9LP7EhoT+nMcBxG5TBgaNdi+20wB9//4PZrzaLxAh3wnQvaSmObvvyLmupdLVJvsBXBN7bfC+FrAc/qI/fUC6t0Gb6LmJV1P+I0Lff/8Mb+DgJ46aEOKcxwCc3Qp8qompsiyJj4Rn7KgzZzx78IXycKtLh3Ai/g5nMzpBV0ems1mdOwK9MkX3YkTBAbUaIR2227DpLdvvQYXVxfP7uVvWuIcAT12aqj7Og/p8XYtws+DaD7bsft4Rgvz//hEA42iyA/3Gy/n2+ZkY+obhZ8DBennT/CRpE3IzlhzCtZfy3lf73f2DjNiiDAydQlc4sH/wHRYhxs+DxVXfwrxZlVUsLz/Tb1w8dMG+WonqwNuuM5ODiZmukzfRdxCoZxEdExONmLEK4KX4e2Ahqs3A+VUTvisRqelGlKod9FWXcLLnAszZxM4oQboQfF0mPtuy66ic0qLjZWnYHiSiozQjxqM1EUVwo3zF/dyvZ84PJ4qOUuZvccn8h8+wT0Wby1fYBzQWX/8NSyjQdpv91pBvWZy5489/mGmgzv9fypbX8o+vAiFirnNDPfB3xv0RH+d62Zkb6W2+mHhus9WbMXodpv8wnUsvq9TCaCyQ0lzatyZBQrFynjQ9i3AZlcMAEOBJ8jQf8+GsP5sDekyI2wk2HqdX8ftrXXW/m90MylNc1nZHsZ1GQtv9DjUIr/ezHRaxHye8fnTVcb8Z+FkJ6h9Z8YPU/w5XaQP/TPtxPFRFk1V7ZZqS2giL+cDmVw7wK1SNnc7JqaAW53kxZUt7fMG6Enlt8f2t8jwzzCfX7mRP4K1PY4wqJIKjNCHGqzVYmzPN3t87f3crcH391cRyEmdYXT4tPQJtJ314qfeiQsDtrartuC9yreckFDvozS2NHh0DaZ7W5RtrM77VUEkg+jcSfA4OzVrV8Wf5uwb2al1zQrJxkpawuFwbqPbXCNVL7LujcX+aQY/p2bzm/V7vXYdoviqL0zu096P/jMnwouy8aKzHWbEgAzC3+ghq3wRkcGLrDleE0MfDHX3swB7H2IxIjnP7uPr/tSzYnFzSrQgfMD8kIbN2mMZI1Hnx9/4c2DHwtKz4W9FzEfpQC+oeg/vjRviJz80ymkeHvp8d+YPU/w2XO9/9pH5lPFXld9TQ/jc8KnaHlG/yivztCXYv9OR/uPo3sTyfT4TxFNJU77NB5jdHVZiwXaY1e3KcxakBtRohTbSZK8mzuJrdQs3O5vxAWla2MlCy1p0O+jjATI6LNkPhFvuxkw7BBzUaQKAGfIDVh7huEIEiMgNqMEL/aTJTiY6DE6GOhfAcznkaD2gwJgw36irZBzUaQKAGfIFEUcSIZgiAMUJsR4lqbESBcttSevuw6y9yVUQ1qMyQMNugr2gY1G0GiBHyCvJDJcjiRDEEQALUZAbVZiKA2QxAEQRAEQZDwQW1GQG0WIqjNEARBEARBECR8UJsRUJuFCGozBEEQBEEQBAkf1GYE1GYhgtoMQRAEQRAEQcIHtRkBtVmIoDZDEARhU1MjlpSEfiAIgiBxBmozAmqzEEFthiBIjPP4sVcsFRaK6eneY+9ecedO2bFtm8hxa3Xs2OG7UEqKz4yjR722zc2tt5sQBEGQcEFtRkBtFiKozRAE2cCAsMnJ8Uqdfft8EmjLltCl1NatSuUW2hGUDVu2iDt3ij//uZieLubni48fr7dzkf+fvXePjuO473zHyVrhxru5PPLeY5zYsmBasiHZceD4IV6d3ZuJN1bgxJpgfY9lJIq90EahwI2PDxJnaDh7vTASnSC0FEFRYuF4dnGh5F6TvNEVsX4BjsVZyBJDUJSosWRRkCx7EFOSx6IswXyIEEmRdf+onuqq6l9VV/f0TPf0fD+nDznoR9WvflXVXd+uRwMAQDSgzQTQZjGBNgMAZBre67W05Kmv4WFWLLKBAVfB09fnKyXRW7WwkML4w0ZDiXF62renWGRbt9L2F4tsfJzNzmKQJAAAZB9oMwG0WUygzQAA6bO2xpaX2e7dSt+Xu+4SImdpyVM+jUbaSYrF+rrvB3KYZX8/GxryOtag1gAAIGNAmwmgzWICbQYA6BAbG55w4jpqaIgVi2zz5hABxtXX2JgyO2t9Pe3EdAre28Y7DMneQj78ks9h4/2Ba2tpGw0AAD0KtJkg59oMAAC6hR9++9s/2rXr+b/+65c+9anjv/u7p6+66syVV1rU14Wf+7nTV111+qqr1sfGXvrUp57/67/+0a5dR7/1rbTTkVF+tGvXsS98YX1s7PRVV51705scvXrsC1/40a5dP/z2t9M2HwAAck7auiEr5FmbAQBAFuFLzM/MsMlJNjISvtQh7wEbH2eTk2x+ni0vY7mLZFhZ8ebjjY46DQcdGGDFIpuYYJOTbHmZrayknQAAAAB5A9oMgI5Qq7X0xaekNtAx+EBEsRRH6PKDfA7Y8LA/BBFN/7Tgs/jEIFK7fuYZx8eOLi0h1wAAALQCtBkALSAUl1iLXLTCI62Jl6nNvgw67zSQN7GMhNh655NTYglBvgoF//bX4GB43wtvyvNOMExz6iJ4ledrRVpWieSCbXycTU8jiwEAALgDbQaAG7wJPjPjtb8jqR3eHDdtfPk4921iotPfj2p927o1WqqDek9sSS0kyAcWBrf5edokYbmpOa5tspTlyemddTh6DS7R+QuaoSFjCdm61esX5WtF9s4rDAAAAM5Am6WKvO6z/A0iS8eL/NEheeOv4fnGP+kjNrQl4KyJAAAgAElEQVQII7GywmZmvPkn9lY4/+Kt+Oit9gGoHAxtEssDhqoXMV1HbP39HdV+qWyDg15ieYOb95DkIN9BIvCBkdPT3tsc8m2I/NVs3olaq6VtNwAAgDSBNusUYkFn3unh+Oq9rQ1KvrSAeInb46NuGg02MUErCqHBxAilLv0GVLqIOTzaJn9KWNv4PB9ya2W8aLATL6ix5U3+4DKaziA2/GXczIz3FLCXYfEajq/yL38IAW/cAAAgv0CbtRPeAzMyYuxD4DJJaCStzery9JVXmJCnPPE3tWKzrwInts2bvZFmS0s99Ozf2GCTk/7XorZu9Zvj0GAAgLbC7+Hyp8Mdb9fyiwah33ptwicAAOQOaLOk4U/ZoSFChskfOU1X+Qg5J4ZT8maBZvPAQP4/zDo767eERkexNDkAICuIKZHBwcOhIy94t9vEhDfEHQAAQJcAbZYES0tsYkJ/WG7e7M1C6a63mCsrbHaWjY3Z1prTBoDxIZFd9PhfW2NLS2x83O/PHBrCWDUAQPchJoWKF20jI7RyGxxkIyPeqOwueiQBAECPAW0Wi40NWo/197PRUTYzk5OGPp8dMT3t+mFWbZoEH6vJmwKd73ZbXfXiXVjwOwaDEzyKxW5SlQAA4Mjqqvd5vZER4tY3OMjGxtj8fD4HRAAAQNcCbeYGnznGJ3Fpeqyvj42MsNnZHnrCCdnDV3EQS7o7Ls0nVmKQ15YUnW/2TXzJl1wuwmWFFf7xrl7LMgBAj8N72KanCanW3+/dEjGoGwAA0gbazEyt5qmOYPseTzI7fJoE77CS50h07Jta4nti8hR5LG4OAACc9XW2sECPxi8W8RE2AABIC2izACsrykykgrR6Idr3icCHSgbXlrQsmB7sZyN72wAAAESFj9LnH1i3zDEWY9TzMWgfAAAySW9rs1qNzcx4D6TgiLjBQTYzg54xAAAAPUSt5n1f3j5QXIwPn5z0VoPEKHEAAGiZXtVmKyv0C8K+PjY0xGZm8IwBAAAAGGsOduDD1Pm8a8vs4v5+f5gDBkYCAEBEek+bra+z0VG/Z0y88MNgRQAAAMCdtTV/aPrwMCsW2ebNtGDbtMnvZINgAwAAM72hzfg7v7U1Nj/vfWi4r4/t3p22WQAAAEDu4MtB8VnBxaLxa5lcsPEVm5aWMI0NAABYPrUZXyl4Zsb7pFXwNd7oKFtfT9tKAAAAoGdoNPRONnLlXr7KrhjSgu41AECPkRdtZvpsC38zx1/abd7MxsbY0lLatgIAAACgOaqFC7ZikXiC89kH4+NsYYE1GmmbCwAAbaebtdnKCpueJpb0GBxko6PeUr/8Vr6xwcbHMV4CAAAAyDq1mrem/8iIvujIwAAbHWXz81ivCwCQV7pNm9VqbHqaDQ0pYyH6+tjICJuZwReuAAAAgFyxtsZ272ZjY/q8NfHox4tXAECO6AZt1miw+Xk2MuIt4yG+rDI8jO+PAQAAAL3C+jpbWGATE8SH18SyIlh4GQDQzWRYmy0tsfFxffT50BCbnsZtFwAAAOh1+FTzoSHl1a02x0FoNj64BoMhAQDZJmParNFgs7NseFgZsjgw4M0DxnpNAAAAAAjClxWZnmajo6xYJDrW5G3rVjY0xCYn2fw8VoMEAGSKbGizWo1NTChDyTdtYiMjmO8LAAAAgPjwj63xpSBHRoxr9/f3s+Fhb0gkvrIDAEiPVLXZ8jIbG1OGIvT3Y5l7AAAAALSX5WW2sMAmJ9noKPF1bC7VZmYwhwIA0GHS0GYLC2x0VPkk9NatbHoaq3oAAAAAIB2Wl9nMDC3VikU2PY2BPACADtApbbaxQUiyoSE2O4uvSQIAAAAgW4iFRuQxkMUim5/H/DQAQPtopzZbWfE+H6lNyR0eZvPzGM8NAAAAgC5gZYWNj/tTMPr62MwMFBoAoB0kqs0aDeN4AP6NSEgyAAAAAHQpy8tsdBQKDQDQPhLSZsvLbGREEWMDA94CtbOzmEgGAAAAgJywtsaGh/1VQ+bn0zYIAJAfWtZmGxv+O6TNm71VFtE5BgAAAIAcU6v5Cm3rVryGBgAkQmvarNHwhi/29WF2LAAAAAB6i1rNm1S/eTPbvTttawAAXU8L2qxW8+bFFotYaxEAAAAAPcr0tNeBNjGRtikAgO4mrjbbvdtbVXZsLFF7cs/Tt19d8Ln69qfTNgiwxW0FmW2LaRukodqXOfNyQdbLAMgZqNR5ZHnZ+0rQ8DCGEQEAYhNdm21ssLEx7/3QzEwbTEoQVQh16jmoNfM8Dba4TVJizVOgzbKDyLZstpNEWc6mefkg42UA5Ix2VGri8YNHTQdZW2MDA97nWyHPAACxiKjNVle9CWabN7Pl5bZYlDiSQGv386kZlRKP9Kz0n8DemU4GkaGC5PFyKqvtcq8cKOalWzZyWDIzXgZAzqAqdRKQTx3QGdbXvWZSsZi2KQCAriSKNlta8vrrt27trglmnWlCNp+GxKOwaUA8bYZOtg7RrnZSQlDmpVs2clgyEywDUeo46FHad8+xPI9A21lfZ/39rFBgk5NpmwIA6D6ctdn8vDeOcWys63rqO6HNvCehKQpuQjxtBjpEF2ozkDDQZqCTQJvllpUVb07+ykrapgAAugw3bSYWIMr6BDOa9mszh+fg4jZos4yTcfGTcfPyAbQZ6CTQZnlmdpYVCmxgoOteZwMA0sVBm/Ees02b2Px8281pD23XZk6PwcVt0GbZJuPiJ+Pm5QNoM9BJoM1yTrGIVfUBAFEJ02arq16//NJSR+xpC9G0mbbOlcNFMabdKO02ZTlJ83S14DKP4nwlBJMZUVZtlgO8+vanpR1q6KYw1RUyty0SISYWV2yHaMt4brvdtZ2kF5Grrw5eFOptl0Aoc9WT5LIRWJZUJFyJ6+pt25wc7lARDPIjun/04zEyNLI/5RSIuMxlIEL1MSyV51ye7TUigfoS3WOOkdrLTMctd60RfuxxMyWGS+VQWytvJDZtZsumKLduY4itV+e8wFtQmzaxWi1tUwAAXYNVm62ve6vBdudQRoGzNjPMCnPVMRGen6JRu3j71cKu4NPU1IKQT75dCsFoMD9b7HZajc532+3bvK8AKFeFhuk3Xq6+OtAqovVZ7LjiOYTUuy5eCZQRwpRQz9gDMcSsuUQvG+bCqBpld3h4RTCWTIekBRQdLfEiZGgsf0YoA3Gqj7XfLDxAlwxquW5G81irZcYhkDZY7lojWs6UJCq1syXhGLSZWzZFuHW3oTrnjMlJ74tnAADghlWbDQ/n457iqM2o01yer3E+imR/YUw/Jw3PuvAQeAAOMZlSprQH5T/CwrQ+zA3SKm5ckR1i8nN4ZhM5oTd2rEaEB0JBlUWibJiS8fTtV5PuCjrcuSIQJ7r6x/BmnSwSbjkf0Z/uZSBu9TFqs4jlmagR9qNtK4FJlJkULHeqES1nSmKVOvbtWoXUZu7Z5HrrbkN1zhsbG6yvjxUK6DoDADhi1mb8ZU9fH1tf76A9bcG138zlFT9BC9pMD5febX0PSb+Wls/lJ7roIzplVOIdwzQ9eIkHf8txRXVIMC4HIU6f8vTtV2vvlq3WhgfiHjdVNkw9k1SjiIzSuSKYXpmbk+bekemeoXH86V4GYlcf070jWnm2DyKLWV9ilsBEykwalofXiJYzJbFKHf92rUL3mzlnk9utux3VOY/s3p2P19wAgM5g0GZLS976H93ygWkrrtpMxx/i1M3azPCQNTVOg+cQp7iGaXrAR2n0ONsf0SGm/gy3cV0m1zlZGxaINepwbWbQo+Srbaf4jRXBqJOi+sfcB+fSmIvuT/cyEL/6WKWJc3mOrM3aWAITKTOpWB5WIxLIlIQqdQu3a/IKx6ERztpMvXW3pTrnE3SdAQCcobTZ2pr3jenZ2Y7b0xYiajNZa7k8OQzjE11M6oA2k5oMFLG0mXOYxke3e6PH3f6IDomnzSiDpAtcrbUGYo/YQZsFtW9Qmjm0s8MrArXXyT9EauOL7bBIg7iXgRaqjz1rwgOMp83aWQITKTPpWG6vEclkShKVupXbtYpVm4Vnk9Otu13VOY/MzLBCgY2Pp20HAKALCGizjQ02OJizm4izNgs+zpyeHDHEWee1WZwB/WGtqNAwE9Rm4fa37BA3baZEpjeaonnbEIiBCNpMcwY5ssrWynStCObqEd0/CTTmnP3pXgZaqD6OstlIa9qsHSUwkTKTjuX2GpFUpkQ3LJnyRvWqGbSZazZBmyVMo8EKBdbfn7YdAIAuIKDN+Gemi8U8fS0xRJs9ffvV0utD9dnh9uRwE2dePLZw2zimMc7DL2z0UbT2UNDKKGMaw+3vyJhGU6zaIJ+I3nYaFhtJm8mGEJ1mzOLwCBXBoXq4+sdYJOI05kL9GXlMY4zqYx/T6Fqe445pbEcJTKTMpGM5s9eIhDIlumFJlDe/r026inzoRcimSGMa21yd8wL/1hmGNQIAwlC1WaPhfYuj0UjJnrZg12aL2/gDg3x0uD45xOPR/Bxe3BbsvOmENjO/ASWHugWjsPRQhIVpOo3Y33JcrTvEQZstbjM2TL0DDtaGB0ISTZv5raNtdCaHNZEjjJ2UB7GGJM34pt1YJFzEdnR/upeB2NXHqUvTEmBMbdbGEphImUnHcskeska0nCmJVero5Y18NUhWtAjZ5Hbrbkd1zi/8xffkZNp2AACyjqrN+KL509MpGdMubNrMf9aSrwDdnxz2vrOnb7+aenJ2RJsZX26SQ92CUZDnuIVJn0Wmp+W4WneIkzaj7ZAuC7fWIRCKiNosrDc3WveFszYLTZp7MqJ0hEb2p3sZiFt9XLo0bQHG1WbtK4GJlJl0LJcNitRp55opyVXq6OWNMMr6zHDJJtdbd/LVOb+srbFCgW3dmrYdAICsI2kzvjbj4GCeRjMyxuQhH/pDUn1WN8egyGP/r7461hyI4GOSfvK57Q4YpthODs6hH7/6MzUkVfb+RpcwhUO05rvxEd1CXC06xC8lNrdQoTU7Xp2tdQrEHDfpYfJSW+ve4nD3ihA4M4p/XItEaIbG9Kd7GYhXfSx5E6U8R84+h/AT85g5rcYyk4rlqpmt32SMgjuRSh29vGkxGfveoldt53qaWHXONX19bNOmtI0AAGSdpjbb2GD9/axQYAsLqdqTLFJby47W56E8lKiHVKRI6VePeuz0bjow1czmXkPAAipxETxne9FtOqX5lL5dCS7UIZHjiuWQp3WjlB3GzqZti3psFl1kstYxEGv6wgoaC3bXOjs8vCIYS2Ys/+jnRMrQ6P40uMJaBqJUH1MyDC8u9ADtGZRMfYnosfaUmU5YHkyHLe/iZkpSldrJCcaUuUTt+IxzunUbE9NKdc41Q0OsUGCrq2nbAQDINE1tNjuLbyOCxDG+vwUAAJBVcOtuC+PjuXsDDgBInqY24+vm5+JL0yA74AEPAABdB27dbWH37lxO6QcAJEuBMcZWVryZZgAkCh7wAADQdeDW3Rbm51mhwEZH07YDAJBpCow1v1g/M5O2MSBnGKZ/AwAAyC64dbcHaDMAgAMFxhgbG2OFAltaStsYkBvIVVh6ZCkuAADoUnDrbifQZgAABwqMMbZ1KysU2Pp62sYAAAAAAOQRaDMAgAMFxhjbvJn19aVtCQAAAABATuHzRyYm0rYDAJBpCmx9nRUKbGAgbUsAAAAAAHIK/74ZFsQGAFgpsFqNFQqsWEzbEgAAAACAPLKxwTZtYps3p20HACDrFNjCAgZAAwAAAAC0C/5xM7S1AABhFLzJqePjaVsCAAAAAJBHBgexIDYAwIUCm5zEh+oBkGgsTs3V0jYiLq0b31icmlpsJGQOAAAAPkAJE/sBAA4UvI+bzc+nbUk7CLYya3PbfKYWG4w1Fqe8X/4Z2p8C0ehtLE75f4pYlHP9k4lIjSZtm1pseKEHgukYtTk13hALnU2szdGntp5eU8jxMMkb2U4/G6W9BknjnxHlKsYYY7U59SgVlJvx7mYYtBkZtVQ0ulfOAgBAe+GdZrOzadsBAOgCCmx4OL8LB5HaTGtDNhanpqbEabwB2vyrNhfQKPxQY3FqanFxTvqjoQcuXWtXDrRJkj2dbvTW5rbNzc1JLXCrhayxOGWVF2rABs3TYno7o81qc2J3bW6blvnMZLyaOterhOyRXUsF5Wq8uxlk0GTUstuTzQIAAMgLfHTS4GDadgAAuoMCKxahzRYXvd2Nxam5RarlqgXI//cCo7WZeb9GmDYzNsH1via5kS+0A9kz4vd2GKWEHLFdmxnSF4jXj9Tk1WB6CeOlyJon6yEHr+IC3Esw3f2l2hMmM+S8VXqhAgEq+ySL7VeRh8igHI2PYIbvLNWB5JmBzmMAAACC8XFWKLDNm1kNL68AAE4Ucv3BDccxjVOLDd6irc3xn2ZJpcoxfpXxgubfEcY0NhVilJFiRD9GzdeaykDMYIvcGJjkO9JCa78PGa/TmEbphNBAyA4c8qpoIiJUm9W0XkVb9hoEVchV1MXJazPaDNVZwQyniwaUGQAASDQabOtWCDMAQFQKbHS0x7QZ3QXkD20kR3xpAUpKYWqx1rZ+M5uKIgWfd6WYpaQ2vUW3kVWaaaebLLQKCypehzGNanpDAyG1GXlVoJ8vqARVe8z5pY1z1Y8FDoULKkvxaLs2o8ygukzJy53sAQCA3mN+nm3e7A1lXFtL2xoAQDfR1Ga7d6dtSTuIoM2oZmhjcSow30xvvvqaLtJ8M6lvItZ8M/kirRNram7OPiTSovhUW6R+P+uYxiD08YjzzYyBSJ02ZL+ZdbaUg0FGbWbTZWppoTvqaLVPXkXabQ/Kbry7GZQ2Iy9XzLX2xgIAQI+wvu41qwoFNjHBNjbSNggA0GU0tVlu12nUelBMYxrVi0ydN6Qc8lcIibBOo6s2YyZBoCbNcjrVxWXqODIMyoyuzezxmnojgwmgAvH3SWu4KCEHr9LUH+U31R6DZNumIHoVg4HpIysDp4RfJZcaa1BOxkcwg9Rm9OURR98CAECumZ31ussGBtjKStrWAAC6Enx7GgCN0PlmWaarjQcAgO5kZcWbXYbuMgBAaxTY2ho+iQiARFfLm642HgAAuo2NDTYx4amyrVvZ6mraBgEAupsCY4wNDLBCAdNVAQAAAABcWVhgfX3eYoz5nBsCAOg0Bcaa39+YmUnbGAAAAACAzNNoeJ8gKhTY6ChbX0/bIABATigwxtjSEisUWF8fRkgDAAAAANgQS+QPDLClpbStAQDkioL3//AwKxTY5GSatgAAAAAAZBa5uwxrfgAA2kBTm9VqbNMmtmkTa+ATRQAAAAAAKnJ3GZbIBwC0h4L/k886GxyEPAMAAAAA8EB3GQCgU0jabH2dDQ6yQoH19+OFEAAAAAAAm55GdxkAoGMUlL/W19nICN4MAQAAAKDXwRelAQAdp0DsEyOq8RVFAAAAAPQa6+vKF6XRXQYA6BSUNmOMra1574o2bWLT0501CQAAAAAgJWZmvDfUaAIBADqOQZtxpqfZpk3oQAMAAABA/llYYAMDXnfZ8DBbW0vbIABAz2HVZoyx1VUMtgYAAABAnllZYcWiP4hxeTltgwAAPUqYNuOIDrT+fjY/316LAAAAAAA6w+oqGx72VFl/P9u9O22DAAA9jZs2Y4GbFxQaAAAAALqXRoONjXkNm74+NjODwUEAgNRx1macWs3v9O/vZzMzbH29PYYBAAAAALQBvgwjHxC0eTObnIQqAwBkhIjajLO8zIaGPIW2eTMbH2e1WtKGAQAAAAAkysaGsgzj+DheMQMAMkUsbcZZXWWjo95rJ96NBpEGAAAAgGwyO8v6+rxGy+goazTSNggAAHRa0Gac9XU2O+sPdOSDtsfGsMYRAAAAADLB/Dzr78fi+ACA7NOyNhM0GrRIW1jAgAEAAAAAdJpGg01PK6oMo3sAANkmOW0mCIq0QoENDrKJCba0hOm2AAAAAGgvy8tsdNRvhIyMQJUBALqCNmgzARdpIyP+8G7xVUfoNAAAAAAkSKPB5ufZyIi31AdfrmxiAiMYAQBdRDu1mczqqlGnjY+z3btx6wQAAABAZGo1Nj3Ntm5VWhdDQ2x+Hq+AAQBdR6e0mYxJp/X1saEhNjnJlpbY6moKhnWAtTW2vKxs8/NscjKZbXpaCRlyFwAAQJ5YX/efm0NDbHBQaUX093uz3CHJAABdSxraTGZtje3ezcbH9flpoldteJhNTrL5eU9vZG1ZkUbD10Kzs75MGh5mxaK3aRI0rW3rVt8k7lVNzgEAAOhZajX91aHYpqdD3gyKZ3ToFnyIr64Sp+3e7YU8MeE/ucQ3ezQ9NjzMZmfxOhIAkA/S1mYatRqbn/fuxWJhJbvSGBnxHw+zs8bngf2uLUssvi0s6M+ekRH/CRFPHfX1+SHIZpu2YCpk+WfaRBTFIhsYiGOnuHxiQtFvWRPGAADQOwSHXYQ+tiYn2eio8lDI1BvDGFt/PysWfTUIAAC5I2PaLIgYvcD71rQB5elumzb5j7rRUf9ZuHt3RgcWyq9FxVjKsbFoQo4/Gvno08lJtrCQuWQCAIIE30CF9oqIm0PUrXub/tomDzdIfNPG46W4ye8N5U1+rjlucjdX7E08X/gchww+TAEAoG1kXpuZ4IPOg71J5DtCbdMeS8ETxsdtAzZyP5BdtOHEW1g+RDNUvAmxyh3IuzFXVtJODwDdz8aGoqZmZowKKvWGPrYEN/4uzGXjwxwsM5D5hnXkAQAg23StNnPg3Pd2YIuxyT780pe+pP373//2b9ny8tc+/Wk2M/Pwhz/Mxsaee9vbnFqEg4PPve1tbGTk4Q9/mM3MfO3Tn2YrK8Hw8S/+7YV//9+pKa8e7d798Ic/zCYn+b+8NvF/X/6FX0ikfX/i9a8XYer/NuPV/52f/9qnP+1ZGPbvwmc+k7o/8W8v/5sUP9576elD73j10HvwAz/wI5UfCVbnribn2uzCifvatR3/pvdv61uWDNO0WWT4sEkxjdtlgJPobZNn2eW+cxLkG7G8AR8uKAZ6xZsCKg+f1jr2tUm2AIC4vHTfL/9k6ZdOfPv9+IEf+JHKj7TvAVkB2iwDWxYUXXNrVZtZEEMleZtyaIgVi/4XQg1dbX5LlM/iazTaZR4A7qysKIWZz4Ythq1gFNRa2ppAYmoNZtcA0HFevP/ylx945/P73oof+IEfqfxI+x6QFXpAm7VNxqSpzdpmTBu1mQXeycCXJ+GTZ+yz5PkcDN6uFf0GACSCWDJHzOkSn8Qgl/B2kV5ifSB0CAOQVRp733L6oXe9fGAQP/ADP1L5kfY9ICv0gDaL3TGVqa1TQjG2Njt/dPrcM5+1b2ee/eyZZ+lDdKB8xZelJWWEpL19vHmzvsIYX0kyFx1uoR62b2mbnzbyOqViASHxbQx7F668iUXttDKGFwQAdDMv7H9746sDJ/a/Bz/wAz9S+ZH2PSAr5F2bpa6pum2Lrc3OPfPZU7VLle3wALn9+Mhb2ENvP1P7JXFmHNnA29m8hS0W5wxtVcsdbjMzXTdyjHCy85YrbSZ/rFZId62PK94a5UJ3iS4v0TG7upp2sgEAbWTj27909sFffn6pHz/wAz9S+ZH2PSAr9Kg2W54r7vr8FXx76J7r5D3Lc8Xnj8xcOP7N54/M7Pr8FReOf/Ohe64TJ+/6/BXPH5kRh/hpD91z3fJckYdz4cR9/u/j33zonuvEb9EDpuw8cZ8c9ff3l/n+7+8vL88V5T1ysOK3aaeWOm4kj+L8C3Md0mZpyQYxsY0vw8AHSdq/jFcssrExb8npDPew2Z089fGCvGVam0X92nvrHzbkcxehuwAAAACQYfKvzbgUEf/yTQih7+8vP39kRt6z6/NX3HbjRedfmPv+/vLNI4XzL8w9f2SG7+cnyIfOvzB3240X8f233XjRQ/dcx4O6eaTAz+TqSMQrLuFRaMY8dM91fP/zR2ZuHilwCXfzSEFYyIO9cPybQnSZdsqpk/cI5am5RfybuDY7efgybUu5S4ev4iB3uJkGRo6PZ61vLVSbPfnI5/nWRm0mf1pQ/oi55YPF8RYndFFZw8NK1GJsYdzvON08+V/lrfznf/anN/8J/1H+8z8b/shHk/EhAMlx5oUXDm+76XuF1x7edtPzR7+XtjkAAABaIufaTBNFshzSJJO8h6sdWYBpJ4hD8jm8Y0qIKK6yghFxFSeEnHyOCE0EJR8lgzXt5D+EHOVKz+QNeUtEm52oXSJ+rz96ubYloM0ai1Pb5pL8hOramrfmnkmtCUkwNkbIgE71ushOrh964IYbtsubps1uuGH77Bf+Oo6T+XhRLrrECoTu07EiiSvT195bVlnxKP/5n60cesx0FNosKjs+MyG2z33uc+KH+C32p21pF3N4201HCv/qe4XXfq/w2oO/f1Pa5gAAAGiJ3tVmN48U+Bbs4Gpdmy3PFW+78SIxqlCLmg9WlNWXMIbv1I4KxRUM1rRTSx3vf7t5pHDXjtfxPW3VZj994NcPbSocfA29Lf984eBrChuH/l1sbdZYnEpUmVEItcbFiePa6NrENnkTos5lk9dSl7ZX/+H6jf/2Br7d88nfP/s/l9nyV87du++V5XvZ0vLfXVM4Whnl299dU7hw7/Kf/9qHxPmv/sP1+vKDMdZ/F9OxXDQV39bX25xVifGnN/9J9fBDpqMQZjH4jQ/81o7PTBw6dMh0wqFDhz74m9dCm7UCV2ViS9scAAAALZFzbWbauKQx7ZG1GXmCOCSfwwWVOJPLIT7iUY7o5pEC12biQhEyD42PPORByUfJYC07g6n+/v7yXTteJ0I2bTG9LWmzx3++8NT2z7Lzr5Lbq2fZS38wdfA1heSH27Ub8svaYktw2F6Km1joUv4UeG9w8+R/vf/++/nvYHsX2iwGH/zNaxljJnl26NCha675tW/fdx+0WSvwAY18O7wN/WYAANDd9Kg2u2vH6zT1IvZw1XTikcu44CEveXxvHz904jlHxDUAACAASURBVJHLuNbiJ+z74sXymbz/So6I93FxgSSklDifh/bQPdc9vrePD3o88chl/IcpWPtOOd4Tj1zGZ81xI9uqzb5b+JkLjJ25QG/sLGOnz4Zos8bi1DYJ3k2m7dwmjWskRjkqZzeP1eaaP+XD4kpiJxlpbc5gh8TGBtn35X+wOPp2/o/+7dmb/he+rfz60JnJz/2PwfeK7b53FX5yU5Fv972rwP7PyXt+6T3i/PN/9G+JMD99/Zc/9KFbP/zhvxwenlpseOn1fgVzREln2x3YcW781HhrAxqbpauxOLVtm+LF2py3Q/MGP4ks7TFCy55vf+MDv8V/7PjMxP79++VDXJgxxr59332f+9znjEGQaVRLY21u21wtUEBrc9v8Mk04V3ap92fm/RnkS/9wF2vKs3tHP77+0zpxElnq/ENSksiiqHkgxo23Cx0LAABpkXNtduKRy048ctmLh97Af4jtrh2vE6P+9n3xYnkPFzYnHrmMCzD5En6mdujxvX137XjdbTdeJI6KM1889Aaxn9sgB7LvixffteN1ctRyIPyofL78W5xp2imn7sVDb+BSkMtCzRXalog2e/Sin3/1/CuMnftPN/1+cDvBXmIXzn238DMh2kx5/jdboqRs4I2zuTnpoNZkEC0xqb3rn02GHx6pGnInkJ38V3/1VxcunH71PDvDzrOz7ALbkOebTf/Ov7hwhn1kZMTaOSkb3/SYIb26h7vTgXZu/NQ4H9OodZo595vJpWtubkoWD1NTlDe8v8jSHj00yp6Ufcv7zThy79n+/fu5MGOMhfSbkWlsLE5NTQmXeJ7yX7xIO1ltbpsq4/w3Pc1wxYWZ9+eZDX/ZD8bY3XP/n9NlZKljjJH1miiK/rmafnK98WbesQAAkB16S5u9eOgNoVvU81vf7GIpqc0xokS02cHXFBg7+/LL59m5C+wCO/nqC6+cZy+zM6fPnmPs5Jnz7JXT7LHXXJScNqvNTS025KYD0YpQDzQWp4KtAdNOY7Mh8TVJQtC0GbvATGuBTP5O4cIZ9pGP32BxMp0yem/Aw93pQDtJ9ptNLdZEEW4szi3WyDLsrM2cQlPJhG9lbcYY2/GZiQ/+5rXXXPNr8v6Y2myuJtxGvHGRvKhd7Z/k/VJLdbb9eXjbTav/4n/Vhi/+hJ0Mucyozah6H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" alt="" /><p class="MsoNormal"><span lang="FR"><o:p> </o:p></span></p> <p class="MsoListParagraph"><span lang="FR"><o:p> </o:p></span></p> </div>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-8685238907495982952010-09-22T22:50:00.004+02:002010-09-23T12:26:09.129+02:00de l'écologieStewart Brand se livre à une démonstration iconoclaste sur l'écologie au TED.<br />Pro- agriculture intensive, Pro-ogm, pro-nucléaire et pro-géoingénierie, et ca en 15 minutes!<br />Et il s'appuie sur le réchauffement climatique pour justifier le nucléaire et la géo-ingéniérie..<br /><br />Plus qu'une démonstration scientifique probante, j'y vois une approche scientiste et techniciste très américanisante et datée -même aux US-, un discours "vert" (il croit au réchauffement climatique) qui passerait difficilement chez les verts de chez nous (en partie fédérés autour du rejet du nucléaire) . Le gaillard est porteur de l'idée de progrès technique au service de l'Homme, qui devient finalement LE progrès (jusqu'à ce prendre pour Dieu...) . Je pense qu'il est très représentatif de l'opinion dominante de certaines élites vieillissantes occidentales (il n'est pas loin de Jancovici sur la partie énergétique) et surtout c'est finalement un discours proche de celui d'<a href="http://fr.wikipedia.org/wiki/Claude_All%C3%A8gre">Allègre</a> (à l'origine anthropique du réchauffement climatique près - Allègre ne croit pas que l'homme soit la cause du RC, ni même qu'il y a réellement un RC).<br /><br />L'analyse sur la ville, au début, est intéressante.<br /><br /><object height="326" width="446"><param name="movie" value="http://video.ted.com/assets/player/swf/EmbedPlayer.swf"><param name="allowFullScreen" value="true"><param name="allowScriptAccess" value="always"><param name="wmode" value="transparent"><param name="bgColor" value="#ffffff"> <param name="flashvars" value="vu=http://video.ted.com/talks/dynamic/StewartBrand_2009S-medium.flv&su=http://images.ted.com/images/ted/tedindex/embed-posters/StewartBrand-2009S.embed_thumbnail.jpg&vw=432&vh=240&ap=0&ti=598&introDuration=15330&adDuration=4000&postAdDuration=830&adKeys=talk=stewart_brand_proclaims_4_environmental_heresies;year=2009;theme=bold_predictions_stern_warnings;theme=a_greener_future;theme=rethinking_poverty;theme=unconventional_explanations;theme=to_boldly_go;theme=the_power_of_cities;theme=what_s_next_in_tech;event=TED%40State;&preAdTag=tconf.ted/embed;tile=1;sz=512x288;"><embed src="http://video.ted.com/assets/player/swf/EmbedPlayer.swf" pluginspace="http://www.macromedia.com/go/getflashplayer" type="application/x-shockwave-flash" wmode="transparent" bgcolor="#ffffff" allowfullscreen="true" allowscriptaccess="always" flashvars="vu=http://video.ted.com/talks/dynamic/StewartBrand_2009S-medium.flv&su=http://images.ted.com/images/ted/tedindex/embed-posters/StewartBrand-2009S.embed_thumbnail.jpg&vw=432&vh=240&ap=0&ti=598&introDuration=15330&adDuration=4000&postAdDuration=830&adKeys=talk=stewart_brand_proclaims_4_environmental_heresies;year=2009;theme=bold_predictions_stern_warnings;theme=a_greener_future;theme=rethinking_poverty;theme=unconventional_explanations;theme=to_boldly_go;theme=the_power_of_cities;theme=what_s_next_in_tech;event=TED%40State;" height="326" width="446"></embed></object>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-21486400459277790322010-09-22T17:13:00.010+02:002010-09-23T12:20:09.771+02:00L'europe...- l'Europe est une démocratie E-XEM-PLAI-RE. La preuve les anciens commissaires deviennent lobbyiste juste après avoir quitté leur fonction. Si ça prouve pas que l'Europe est tolérante ça! A lire <a href="http://www.bastamag.net/article1196.html">ici</a>.<br /><br />- L'Europe dans son exemplarité, a adopté le rapport Gallo, grâce aux gentils lobbyistes sus-évoqués. A lire <a href="http://www.laquadrature.net/fr/le-rapport-gallo-adopte-un-coup-en-traitre-pour-les-libertes-des-citoyens">ici</a>.<br /><br />- L'Europe encore, ou les mêmes anciens commissaires, devenus lobbyiste, continuent à toucher des sous après que leur mandat aie pris fin. Pas grand chose, rassurez-vous, 96 000€/an ... A lire <a href="http://www.lemonde.fr/europe/article/2010/09/23/polemique-autour-d-ex-commissaires-europeens-qui-touchent-toujours-des-indemnites_1414928_3214.html#xtor=RSS-3208">ici</a>.<br /><br />- L'Europe encore, ou à Bruxelles, 20000 lobbyistes exercent quotidiennement face à 15 000 fonctionnaires... A lire <a href="http://www.europarl.europa.eu/activities/committees/studies/download.do?file=18208#search=%20lobbying">ici </a><br /><div style="text-align: center;"></div><blockquote><div style="text-align: center;">"Nowhere is this truer than in the European public policy process where some 15,000 Commission and European Parliamentary officials face some 20,000 lobbyists on a daily basis (Greenwood 2003, European Commission 2001)."<br /></div></blockquote><br />- L'Europe, toujours, avec Viviane Reding, commissaire européenne, qui s'illustre en se montrant TO-LE-RAN-TE. Elle attaque Sarkozy sur les ROMS, et oublie qu'au Luxembourg, son pays, les Roumains n'ont tout simplement pas le droit de rester... Le problème n'est pas d'expulser, les roms, le problème est donc bien de le dire... A lire <a href="http://www.dedefensa.org/article-l_europe_selon_viviane_reding_20_09_2010.html">ici</a>.<br /><br /><br /><br />Corrompue et menteuse l'Europe est décidément triomphante...<br /><br /><br /><object height="360" width="480"><param name="movie" value="http://www.dailymotion.com/swf/video/xesbpd_nigel-farage-sur-l-etat-de-l-ue_news?additionalInfos=0"><param name="allowFullScreen" value="true"><param name="allowScriptAccess" value="always"><embed type="application/x-shockwave-flash" src="http://www.dailymotion.com/swf/video/xesbpd_nigel-farage-sur-l-etat-de-l-ue_news?additionalInfos=0" allowfullscreen="true" allowscriptaccess="always" height="360" width="480"></embed></object><br /><b><a href="http://www.dailymotion.com/video/xesbpd_nigel-farage-sur-l-etat-de-l-ue_news">Nigel Farage sur l'état de l'UE</a></b>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-76453967986898296152010-09-21T10:13:00.038+02:002010-09-21T14:27:51.928+02:00Bâle 3, je suis sur, sur, sur, qu'on nous prend pour des cons<object height="480" width="480"><param name="movie" value="http://www.dailymotion.com/swf/video/x9izoz_tonton-david-sur-et-certain_music?additionalInfos=0"><param name="allowFullScreen" value="true"><param name="allowScriptAccess" value="always"><embed type="application/x-shockwave-flash" src="http://www.dailymotion.com/swf/video/x9izoz_tonton-david-sur-et-certain_music?additionalInfos=0" allowfullscreen="true" allowscriptaccess="always" height="480" width="480"></embed></object><br /><b><a href="http://www.dailymotion.com/video/x9izoz_tonton-david-sur-et-certain_music">Tonton David -Sur et certain</a></b><br /><br /><br /><br />Je préviens tout de suite, j'ai peu de temps pour développer une idée que je ne maitrise pas :o)<br />C'est pour cela que la chanson de Tonton David est parfaite, même sur, je reste dans l'intuition car je ne comprends pas assez le sujet, ni ne connais assez l'ensemble des tenants des décisions prises. Vous, mes innombrables lecteurs (qui cherchaient pour la plupart <a href="http://www.google.fr/search?hl=fr&client=firefox-a&hs=Uge&rls=org.mozilla%3Afr%3Aofficial&q=a+poil+la+voisine&aq=f&aqi=&aql=&oq=&gs_rfai=">des voisines à poil</a> - et oui je suis preums sur la requête, c'est la gloire!), êtes prévenus!<br /><br />Le traité dit de Bâle 3 serait une grande victoire des états sur les banques (<a href="http://www.lexpansion.com/economie/actualite-entreprise/les-banques-font-elles-du-chantage-a-la-croissance_234037.html">la preuve elles geignent et font du chantage à la croissance</a>).<br /><br />Avec comme mesure phare le ratio capital prêté/ fonds propres qui devrait atteindre 7% (<a href="http://www.jpchevallier.com/article-nouvelles-normes-bancaires-56960690.html">ou 9% ou 10,5%</a> on ne sait pas bien ), au lieu de de 2,x % actuellement. Ce qui veut dire concrètement que les banques n'auront (en 2019 vous inquiétez pas trop quand même hein!) pas le droit de prêter plus de 10€ pour chaque 1€ qu'elles auront.<br /><br />Ce genre de décisions est applaudie avec 17 mains par les <a href="http://loran.blogspot.com/2010/08/milton-friedman-et-le-crayon.html">Friedmaniens, </a>dont il faut reconnaitre:<br /><ol><li>Qu'il en parlent depuis très longtemps,<br /></li><li>Qu'ils en connaissent les rouages et même les fondements théoriques (mais ce ne sont pas les seuls)<br /></li></ol>La deuxième remarque ci-dessus, fait d'ailleurs dire à ces gens là, que l'économie doit sortir de la sphère politique, puisque c'est une affaire de spécialistes. En oubliant que cela s'applique à tous les domaines (la guerre, l'éducation....) sur lequel intervient le politique, et qu'en conséquence, ils ne prônent rien d'autre que la fin de la démocratie. Passons.<br /><br />Pour revenir à nos (valeureux ) moutons, la décision d'augmenter le capital des banques, m'a amené de clic en clic à découvrir un très joli mot, le <a href="http://fr.wikipedia.org/wiki/Seigneuriage">Segneuriage</a> (du français Seigneur, il s'agit donc du droit du seigneur). Qui n'est rien d'autre que l'avantage offert par le droit de créer de la monnaie.<br />Sachant que depuis une jolie décision de 1973 (<em>Loi</em> n°73-7 du 3 janvier <em>1973</em> ) dont les dispositions sont reprises dans le traité de Maastricht, puis celui de Lisbonne (vous savez celui ou on a dit non, et c'est oui qui est sorti à la fin), l'Etat a obligation de s’endetter auprès des banques ... privées. Et oui avant 1973, ce n'était pas le cas...<br /><span style="display: block;" id="formatbar_Buttons"><span class="" style="display: block;" id="formatbar_CreateLink" title="Lien"><img src="http://www.blogger.com/img/blank.gif" alt="Lien" class="gl_link" border="0" /></span></span><br />Les banques créent de la monnaie lors du prêt, monnaie qui est détruite lors du remboursement. Tout est détruit? Ben non, vont pas brûler les intérêts quand même! Mais il faut dire que que c'est grâce à leur travail acharné que les banquiers peuvent prêter des sous (ils ajoutent une ligne à leur livre de compte... c'est pas simple!).<br />Et quand ils se plantent avec leur ratio ridicule (même 10% c'est ridicule voir la note en bas de page), ils sont to big to fail et risquent d'entrainer avec eux toutes les économies des gens honnêtes, et donc on passe en mode TINA (there is no alternative) les états doivent s'endetter pour les aider...<br /><br />La discussion sur la bonne valeur du ratio est sans doute importante, mais pour moi l'essentiel se situe dans le fait qu'il a été décidé en 1973, en France, de transférer un droit régalien, le droit de créer de la monnaie par le prêt (très rémunérateur), au secteur privé, pour le plus grand bénéfice des discrets et peu nombreux salonnards qui s'en foutent pleins les poches jusqu'à la caricature (si si c'est possible, il a été demandé à la Grèce de vendre à des privés des îles de son territoire)...<br />Le mot (et le droit qu'il recouvre) seigneuriage, illustre la situation, les nouveaux seigneurs, sont les banquiers... et il s'agit <span style="font-weight: bold;">d'une décision POLITIQUE et IDEOLOGIQUE</span> pas si vieille que ça ...<br />La ou c'est encore plus drôle, c'est que l'état est sensé retrouver quelques billes grâce à l'impôt sur les banques (pour les sensibles pas très informés, vous inquiétez pas trop hein! y'a quand même les paradis fiscaux, qui défendent la jolie initiative privée face à l'avidité des peuples...)...<br /><br />Pour faire écho au début de mon post, il ne s'agit donc pas d'une grande victoire des Etats sur les banques, mais peut-être est-ce tout de même une défaite de com de la part du système, puisque ca a, un peu, mis en lumière des fonctionnements dont on parle peu au 20H...<br /><br /><br />Il y a un site sur lequel il faut que je passe du temps (en plus de Wikipédia et notament <a href="http://fr.wikipedia.org/wiki/Liste_des_crises_mon%C3%A9taires_et_financi%C3%A8res">cette page</a>) ,<a href="http://dbloud.free.fr/monnaie.htm"> http://dbloud.free.fr/monnaie.htm</a> , il présente l'avantage d'être engagé, ce faisant on sait d'ou il parle :o).<br />Dans la même veine il faut passer du temps, avec l'ami Todd ici: <a href="http://www.bastamag.net/article347.html">http://www.bastamag.net/article347.html<br /></a><br /><br />==================================================================<br />NOTE:<br />Ajout tardif, pour se convaincre que le nouveau ratio (de 10,5%) n'élimine pas le risque, on peut lire Frédéric Lordon sur <a href="http://blog.mondediplo.net/2010-04-21-La-regulation-financiere-entre-contresens-et">son blog</a> :<br /><div style="text-align: center;"><div style="text-align: left;"><em>"Lehman tombe du fait d’un mouvement collectif de défiance, puissamment auto-réalisateur comme toujours dans la finance</em>, explique-t-il. <em>Le run, c’est le (double) mouvement de fuite par lequel, d’une part, ses anciennes contreparties refusent maintenant de transacter avec la banque – contribuer au renouvellement de ses financements de court terme, n’en parlons même pas – et, d’autre part, les clients de la banque se précipitent pour retirer de toute urgence leurs avoirs. (…) Lehman aura beau communiquer frénétiquement sur les milliards de dollars dont elle dispose en trésorerie, son matelas de liquidité va se trouver épuisé en quelques jours et la banque rendue à l’illiquidité définitive."</em></div> </div><p>Et comme le souligne très justement <a href="http://www.arretsurimages.net/contenu.php?id=3370">@si</a> (à qui j'ai aussi piqué la citation ci dessus - c'est un article payant):<br /></p>"Aucune mesure avalisée par "Bâle III" ne sera en mesure d'enrayer un tel scénario s'il se reproduisait."Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-28106343868625952312010-09-19T18:12:00.006+02:002010-09-21T09:00:52.833+02:00de l'athéisme militant...Dans la vidéo ci-après, Richard Dawkins, Darwinien convaincu, défend une approche combative de l'athéisme.<br /><br />Je n'adhère pas à tout, et notamment la chute, néanmoins c'est un discours qui me semble à la fois nouveau et nécessaire.<br /><br />Le plus étonnant, vu d'ici, est sans doute le suivisme (au moins apparent) de la salle (la conf a lieu aux états-unis) tout au long de la conférence. Cela semble donc valider sa thèse suivant laquelle les élites ne sont que faiblement croyantes ( moins de 10% selon lui).<br /><br />J'ai adoré l'agnoscisme de la théière!<br /><br /><object height="326" width="446"><param name="movie" value="http://video.ted.com/assets/player/swf/EmbedPlayer.swf"><param name="allowFullScreen" value="true"><param name="allowScriptAccess" value="always"><param name="wmode" value="transparent"><param name="bgColor" value="#ffffff"> <param name="flashvars" value="vu=http://video.ted.com/talks/dynamic/RichardDawkins_2002-medium.flv&su=http://images.ted.com/images/ted/tedindex/embed-posters/RichardDawkins-2002.embed_thumbnail.jpg&vw=432&vh=240&ap=0&ti=113&introDuration=15330&adDuration=4000&postAdDuration=830&adKeys=talk=richard_dawkins_on_militant_atheism;year=2002;theme=bold_predictions_stern_warnings;theme=is_there_a_god;event=TED2002;&preAdTag=tconf.ted/embed;tile=1;sz=512x288;"><embed src="http://video.ted.com/assets/player/swf/EmbedPlayer.swf" 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unhidewhenused="false" qformat="true" name="Book Title"> <w:lsdexception locked="false" priority="37" name="Bibliography"> <w:lsdexception locked="false" priority="39" qformat="true" name="TOC Heading"> </w:LatentStyles> </xml><![endif]--><!--[if gte mso 10]> <style> /* Style Definitions */ table.MsoNormalTable {mso-style-name:"Table Normal"; mso-tstyle-rowband-size:0; mso-tstyle-colband-size:0; mso-style-noshow:yes; mso-style-priority:99; mso-style-qformat:yes; mso-style-parent:""; mso-padding-alt:0cm 5.4pt 0cm 5.4pt; mso-para-margin:0cm; mso-para-margin-bottom:.0001pt; mso-pagination:widow-orphan; font-size:10.0pt; font-family:"Times New Roman","serif";} </style> <![endif]--> <p class="MsoNormal"> </p> <p class="MsoNormal"><span style="" lang="FR">Défis pour la prochaine décennie très intéressant:</span></p> <p class="MsoNormal"><a href="http://www.internetactu.net/2010/09/16/quelques-defis-pour-la-prochaine-decennie/?utm_source=feedburner&utm_medium=feed&utm_campaign=Feed%3A+internetactu%2FbcmJ+%28InternetActu.net%29&utm_content=Netvibes"><span style="" lang="FR">http://www.internetactu.net/2010/09/16/quelques-defis-pour-la-prochaine-decennie/?utm_source=feedburner&utm_medium=feed&utm_campaign=Feed%3A+internetactu%2FbcmJ+%28InternetActu.net%29&utm_content=Netvibes</span></a><span style="" lang="FR"></span></p> <p class="MsoNormal"><span style="" lang="FR"> </span></p> <p class="MsoNormal"><span style="" lang="FR">Du précédent est tiré ce lien sur les infrastructures US :</span></p> <p class="MsoNormal"><span style="" lang="FR"><a href="http://chronicle.com/article/Declining-Infrastructure/124137/#comments">http://chronicle.com/article/Declining-Infrastructure/124137/#comments</a></span></p> <p class="MsoNormal"><span style="" lang="FR"> </span></p> <p class="MsoNormal"><span style="" lang="FR">Et celui-ci sur les « débranchés » :</span></p> <p class="MsoNormal"><span style="" lang="FR"><a href="http://www.courrierinternational.com/article/2010/09/09/c-est-decide-je-me-debranche">http://www.courrierinternational.com/article/2010/09/09/c-est-decide-je-me-debranche</a></span></p> <p class="MsoNormal"><span style="" lang="FR"> </span></p> <p class="MsoNormal"><span style="" lang="FR">Un commentaire sur l’évolution des crédits aux US et une certaine frugalité qui l’accompagne:</span></p> <p class="MsoNormal"><span style="" lang="FR"><a href="http://www.leblogenergie.com/2010/09/la-masse-des-cr%C3%A9dits-%C3%A0-la-consommation-am%C3%A9ricains-d%C3%A9cro%C3%AEt-depuis-deux-ans.html">http://www.leblogenergie.com/2010/09/la-masse-des-cr%C3%A9dits-%C3%A0-la-consommation-am%C3%A9ricains-d%C3%A9cro%C3%AEt-depuis-deux-ans.html</a></span></p> <p class="MsoNormal"><span style="" lang="FR"> </span></p> <p class="MsoNormal"><span style="" lang="FR">Et la relance du nucléaire :</span></p> <p class="MsoNormal"><span style="" lang="FR">http://www.enerzine.com/2/10377+la-relance-du-nucleaire-contamine-le-canada+.html</span></p>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-87469356014037878432010-09-17T12:14:00.000+02:002010-09-19T16:52:39.932+02:00peak oil<div class=WordSection1> <p class=MsoNormal><span lang=FR>Entretien avec Robert L.Hirsch :<o:p></o:p></span></p> <p class=MsoNormal><span lang=FR><o:p> </o:p></span></p> <p class=MsoNormal><span lang=FR><a href="http://petrole.blog.lemonde.fr/2010/09/15/entretien-avec-robert-l-hirsch-12/#xtor=RSS-32280322">http://petrole.blog.lemonde.fr/2010/09/15/entretien-avec-robert-l-hirsch-12/#xtor=RSS-32280322</a><o:p></o:p></span></p> <p class=MsoNormal><span lang=FR><o:p> </o:p></span></p> <p class=MsoNormal><span lang=FR>Hirsch estime l’imminence de la crise entre 2 et 5 ans. Deux choses sont intéressantes :<o:p></o:p></span></p> <p class=MsoListParagraph style='text-indent:-18.0pt;mso-list:l0 level1 lfo1'><![if !supportLists]><span lang=FR><span style='mso-list:Ignore'>1)<span style='font:7.0pt "Times New Roman"'> </span></span></span><![endif]><span lang=FR>C’est un livre écrit par une personne du sérail<o:p></o:p></span></p> <p class=MsoListParagraph style='text-indent:-18.0pt;mso-list:l0 level1 lfo1'><![if !supportLists]><span lang=FR><span style='mso-list:Ignore'>2)<span style='font:7.0pt "Times New Roman"'> </span></span></span><![endif]><span lang=FR>Il parle de « non linéarité » de la crise. De rupture donc et d’imprévisibilité de ces conséquences. <o:p></o:p></span></p> <p class=MsoListParagraph><span lang=FR><o:p> </o:p></span></p> <p class=MsoListParagraph style='margin-left:0cm'><span lang=FR> A l’heure de <a href="http://loran.blogspot.com/2010/06/la-convergence-des-crises.html">la convergence des crises</a>, le point de rupture civilisationnel pourrait bien venir de <a href="http://loran.blogspot.com/2007/07/surveiller.html">Ghawar</a>.<o:p></o:p></span></p> <p class=MsoListParagraph style='margin-left:0cm'><span lang=FR><o:p> </o:p></span></p> <p class=MsoListParagraph style='margin-left:0cm'><span lang=FR>Cela amène une autre réflexion, déjà 3 ans que j’en suis pleinement conscient (le fait de l’écrire sur un blog, même s’il n’est que très peu lu, reste une prise de risque personnelle) et quoi ? Je n’ai rien fait de concret… Décidément le poids des habitudes, des conforts est terrible, cela ne donne que plus de poids à la remarque sur la non-linéarité de la crise à venir. Il ne s’agit pas d’une succession d’états auxquels on pourra s’habituer, par petites touches. Non, cela va être brutal, ce qui ajoutera encore à la crise. Peut-être même que les tenants <a href="http://www.amazon.fr/strat%C3%A9gie-choc-mont%C3%A9e-capitalisme-d%C3%A9sastre/dp/2742775447">du capitalisme du désastre</a> en profiteront…<o:p></o:p></span></p> <p class=MsoListParagraph style='margin-left:0cm'><span lang=FR>Flippant.<o:p></o:p></span></p> </div> Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-10147427122423333872010-09-17T09:45:00.004+02:002010-09-17T16:47:33.884+02:00Jean d'Ormesson (2...)<div class="WordSection1"> <p class="MsoNormal"><span lang="FR">Ce matin, bloqué sur la rocade dans le brouillard, sur France culture, Jean d'Ormesson parlait.<o:p></o:p></span></p> <p class="MsoNormal"><span lang="FR">Auditeur anonyme, ce vieil homme plein de culture et d'humour m'a mis de bonne humeur, comme sans doute des milliers d'autres.<o:p></o:p></span></p> <p class="MsoNormal"><span lang="FR">Merci.<o:p></o:p></span></p> <p class="MsoNormal" style="text-align:center" align="center"><img 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" alt="" /><br /><span lang="FR"><o:p></o:p></span></p> <p class="MsoNormal" style="text-align:center" align="center"><span lang="FR"><o:p> </o:p></span></p> <p class="MsoNormal"><span lang="FR">Il a notamment cité Oscar Wilde : « nous sommes tous dans le caniveau. Mais certains regardent les étoiles ».<o:p></o:p></span></p> <p class="MsoNormal"><span lang="FR">Il s'est reconnu existensiellement de droite et eschatologiquement de gauche ! Et ce, en restant pince sans rire ! J'adore !!!!<o:p></o:p></span></p> <p class="MsoNormal"><span lang="FR"><o:p> </o:p></span></p> <p class="MsoNormal"><span lang="FR"> Je vais lire son livre.<o:p></o:p></span></p> <p class="MsoNormal"><span lang="FR"><o:p> </o:p></span></p> <p class="MsoNormal"><span lang="FR"><a href="http://www.lemonde.fr/politique/article/2010/09/16/roms-sarkozy-et-barroso-auraient-eu-un-echange-tres-violent_1412172_823448.html">Sinon Sarko et le machin nommé Union Européenne se ridiculisent</a> à qui mieux mieux (en montrant au passage aux bons peuples que la souveraineté nationale a disparu au profit d'une caste non élue) <a href="http://www.rtbf.be/info/monde/etats-unis/usa-les-candidats-du-tea-party-font-fremir-les-republicains-255025">, pendant ce temps aux USA les candidats anti-système avancent leurs pions</a>, <a href="http://www.lepoint.fr/economie/le-bouclier-fiscal-a-coute-679-millions-d-euros-16-09-2010-1237261_28.php">en France l'oligarchie défend ses amis en leur donnant des sous pris directement dans les caisses de l'état par l'intermédiaire du bouclier fiscal</a>, <a href="http://www.jpchevallier.com/article-banques-france-irlande-57160452.html">les banques européennes – et surtout francaises – semblent prêtes à nous refaire le coup de lehman brothers</a> <a href="http://www.jpchevallier.com/article-anglo-irish-bank-et-les-autres-57181178.html">(la société générale en tête)</a>, et <a href="http://www.leblogenergie.com/2010/09/etats-unis-la-production-manufacturi%C3%A8re-poursuit-son-indolente-progression.html">pendant ce temps le recovery après le gros plongeon de 2007 reste faible au cœur même du système</a> (production manufacturière US), même si la tendance reste indécise<span style="color:#1F497D;">, </span></span><span class="MsoHyperlink"><a href="http://www.imf.org/external/french/np/vc/2010/091310f.htm"><span lang="FR">sans oublier la position du FMI pour qui le chômage est un problème urgent</span></a></span><span lang="FR"> avec un passage intéressant (j'ai mis en gras le nous, qui pour moi est clair, le fmi parle aux siens…)<span style="color:#1F497D;">:<o:p></o:p></span></span></p> <p class="MsoNormal"><span lang="FR" style="color:#1F497D;"><o:p> </o:p></span></p> <p class="MsoNormal" style="text-align:center" align="center"><span lang="FR">« Il y a une autre conséquence fondamentale, à savoir que le chômage modifiera sans doute les attitudes à tel point que les tensions s'intensifieront et que la cohésion sociale s'effritera — un coût que <b>nous</b> devrons tous assumer. »<span style="color:#1F497D;"><o:p></o:p></span></span></p> <p class="MsoNormal"><span lang="FR" style="color:#1F497D;"><o:p> </o:p></span></p> <p class="MsoNormal"><span lang="FR" style="color:#1F497D;"><o:p> </o:p></span></p> <p class="MsoNormal"><span lang="FR">...<o:p></o:p></span></p> <p class="MsoNormal"><span lang="FR"><o:p> </o:p></span></p> <p class="MsoNormal"><span lang="FR">Merci donc Jean.<o:p></o:p></span></p> </div>Unknownnoreply@blogger.com5tag:blogger.com,1999:blog-6419461.post-43960467668306789972010-08-27T18:01:00.001+02:002010-09-17T12:27:02.247+02:00Les flux....<div class="WordSection1"> <p class="MsoNormal"><span lang="FR"><a href="http://blog.tcrouzet.com/">Thierry Crouzet</a> se dit expert en rien…<o:p></o:p></span></p> <p class="MsoNormal"><span lang="FR">Cela ne l’empêche pas d’avoir des idées étonnantes.<o:p></o:p></span></p>Notamment son intuition sur les propulseurs est remarquable.<span lang="FR"><o:p></o:p></span><span lang="FR"><o:p></o:p></span> <p class="MsoNormal"><span lang="FR">« Les propulseurs créent, remixent, partagent et sèment à tout vent leurs découvertes et leurs créations, leurs idées et leurs émotions. Ils animent un flux constant d’informations et de connaissances, remettant en cause l’économie du livre et des médias en général, tout en trouvant en chemin une nouvelle façon de vivre heureux.”<o:p></o:p></span></p> </div>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-35075900081844490812010-08-27T15:40:00.001+02:002010-08-27T15:41:34.744+02:00Milton Friedman et le crayonCette vidéo est fascinante.<br />On y découvre LE Maitre (au sens de Nosfératu...)<br /><br /><object height="385" width="640"><param name="movie" value="http://www.youtube.com/v/47lazI9h_SE?fs=1&hl=fr_FR"><param name="allowFullScreen" value="true"><param name="allowscriptaccess" value="always"><embed src="http://www.youtube.com/v/47lazI9h_SE?fs=1&hl=fr_FR" type="application/x-shockwave-flash" allowscriptaccess="always" allowfullscreen="true" height="385" width="640"></embed></object>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-46499874060386183602010-08-27T12:30:00.001+02:002010-08-27T15:33:48.511+02:00Détroit....<div class="WordSection1"><object width="640" height="385"><param name="movie" value="http://www.youtube.com/v/1e4ndjb660w&color1=0x5d1719&color2=0xcd311b&hl=fr_FR&feature=player_embedded&fs=1"></param><param name="allowFullScreen" value="true"></param><param name="allowScriptAccess" value="always"></param><embed src="http://www.youtube.com/v/1e4ndjb660w&color1=0x5d1719&color2=0xcd311b&hl=fr_FR&feature=player_embedded&fs=1" type="application/x-shockwave-flash" allowfullscreen="true" allowscriptaccess="always" width="640" height="385"></embed></object><p class="MsoNormal"><o:p> </o:p></p> <p class="MsoNormal"><o:p> </o:p></p> <p class="MsoNormal"><span lang="FR">Evolution de la population (source <a href="http://en.wikipedia.org/wiki/Detroit">wikipédia us</a> )<o:p></o:p></span></p> <p class="MsoNormal"><span lang="FR"><o:p> </o:p></span></p> <table class="MsoNormalTable" style="margin-left:12.0pt;margin-bottom:9.75pt" border="0" cellpadding="0" cellspacing="4" align="left"> <tbody><tr> <td colspan="5" style="background:#CCCCFF;padding:.75pt 2.25pt .75pt 2.25pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center"><b><span style="font-size:13.0pt;">Historical populations<o:p></o:p></span></b></p> </td> </tr> <tr> <td style="border:none;border-bottom:solid black 1.0pt;padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center"><b><span style="font-size:11.5pt;">Census<o:p></o:p></span></b></p> </td> <td style="border:none;border-bottom:solid black 1.0pt;padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center"><b><span style="font-size:11.5pt;">City<sup id="cite_ref-111"><a href="http://en.wikipedia.org/wiki/Detroit#cite_note-111">[112]</a></sup><o:p></o:p></span></b></p> </td> <td style="border:none;border-bottom:solid black 1.0pt;padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center"><b><span style="font-size:11.5pt;">Metro<sup id="cite_ref-112"><a href="http://en.wikipedia.org/wiki/Detroit#cite_note-112">[113]</a></sup><o:p></o:p></span></b></p> </td> <td style="border:none;border-bottom:solid black 1.0pt;padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center"><b><span style="font-size:11.5pt;">Region<sup id="cite_ref-113"><a href="http://en.wikipedia.org/wiki/Detroit#cite_note-113">[114]</a></sup><o:p></o:p></span></b></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1820" title="United States Census, 1820">1820</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">1,422<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1830" title="United States Census, 1830">1830</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">2,222<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1840" title="United States Census, 1840">1840</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">9,102<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1850" title="United States Census, 1850">1850</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">21,019<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1860" title="United States Census, 1860">1860</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">45,619<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1870" title="United States Census, 1870">1870</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">79,577<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1880" title="United States Census, 1880">1880</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">116,340<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1890" title="United States Census, 1890">1890</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">205,877<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">N/A<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1900" title="United States Census, 1900">1900</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">285,704<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">542,452<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">664,771<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1910" title="United States Census, 1910">1910</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">465,766<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">725,064<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">867,250<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1920" title="United States Census, 1920">1920</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">993,678<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">1,426,704<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">1,639,006<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1930" title="United States Census, 1930">1930</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">1,568,662<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">2,325,739<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">2,655,395<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1940" title="United States Census, 1940">1940</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">1,623,452<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">2,544,287<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">2,911,681<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1950" title="United States Census, 1950">1950</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">1,849,568<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">3,219,256<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">3,700,490<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1960" title="United States Census, 1960">1960</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">1,670,144<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">4,012,607<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">4,660,480<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1970" title="United States Census, 1970">1970</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">1,514,063<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">4,490,902<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">5,289,766<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1980" title="United States Census, 1980">1980</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">1,203,368<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">4,387,783<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">5,203,269<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_1990" title="United States Census, 1990">1990</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">1,027,974<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">4,266,654<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">5,095,695<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b><a href="http://en.wikipedia.org/wiki/United_States_Census,_2000" title="United States Census, 2000">2000</a></b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">951,270<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">4,441,551<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">5,357,538<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><b>2009*</b><span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">910,920<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:right;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="right">4,403,437<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="text-align:center;mso-element:frame; mso-element-frame-hspace:14.25pt;mso-element-wrap:around;mso-element-anchor-vertical: paragraph;mso-element-anchor-horizontal:margin;mso-element-top:11.2pt; mso-height-rule:exactly" align="center">5,327,764<span style="font-size:12.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> <tr> <td colspan="4" style="border:none;border-top:solid black 1.0pt;padding:.75pt .75pt .75pt .75pt"> <p class="MsoNormal" style="mso-element:frame;mso-element-frame-hspace:14.25pt; mso-element-wrap:around;mso-element-anchor-vertical:paragraph;mso-element-anchor-horizontal: margin;mso-element-top:11.2pt;mso-height-rule:exactly"><span style="font-size:10.0pt;">*Estimates <sup id="cite_ref-CensusCity_13-2"><a href="http://en.wikipedia.org/wiki/Detroit#cite_note-CensusCity-13">[14]</a><a href="http://en.wikipedia.org/wiki/Detroit#cite_note-CensusCSA-1">[2]</a></sup></span><span style="font-size:7.5pt;"><br /> Metro: Metropolitan Statistical Area (MSA)<br /> Region: Combined Statistical Area (CSA)</span><span style="font-size:10.0pt;"><o:p></o:p></span></p> </td> <td style="padding:.75pt .75pt .75pt .75pt"><br /></td> </tr> </tbody></table> <p class="MsoNormal"><o:p> </o:p></p> </div>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-42278768603051383882010-08-26T12:29:00.023+02:002010-09-21T13:52:29.236+02:00De la difficulté d'évaluer la situation...<!--[if gte mso 9]><xml> <w:worddocument> <w:view>Normal</w:View> <w:zoom>0</w:Zoom> <w:trackmoves/> <w:trackformatting/> <w:punctuationkerning/> <w:validateagainstschemas/> <w:saveifxmlinvalid>false</w:SaveIfXMLInvalid> <w:ignoremixedcontent>false</w:IgnoreMixedContent> <w:alwaysshowplaceholdertext>false</w:AlwaysShowPlaceholderText> <w:donotpromoteqf/> <w:lidthemeother>EN-US</w:LidThemeOther> <w:lidthemeasian>X-NONE</w:LidThemeAsian> <w:lidthemecomplexscript>X-NONE</w:LidThemeComplexScript> <w:compatibility> <w:breakwrappedtables/> <w:snaptogridincell/> <w:wraptextwithpunct/> <w:useasianbreakrules/> <w:dontgrowautofit/> <w:splitpgbreakandparamark/> <w:dontvertaligncellwithsp/> <w:dontbreakconstrainedforcedtables/> <w:dontvertalignintxbx/> <w:word11kerningpairs/> <w:cachedcolbalance/> 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mso-para-margin-bottom:10.0pt; mso-para-margin-left:0cm; line-height:115%; mso-pagination:widow-orphan; font-size:11.0pt; font-family:"Calibri","sans-serif"; mso-ascii-font-family:Calibri; mso-ascii-theme-font:minor-latin; mso-hansi-font-family:Calibri; mso-hansi-theme-font:minor-latin;} </style> <![endif]--> <p class="MsoNormal" style="line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">Des analyses contradictoires sur l’état du monde se télescopent.</span></p> <p class="MsoNormal" style="line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">Chacun essaie d’appréhender la situation générale ou une partie de celle-ci avec ses outils et ses grilles de lecture.</span></p> <p class="MsoNormal" style="line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">Une revue rapide ce 26 Aout 2010, pour faire trace, et permettre à posteriori (dans 1 an ?) de mieux comprendre la pertinence de ces différents outils et analyses.</span></p> <p class="MsoNormal" style="margin-bottom: 12pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR"> </span></p> <p class="MsoNormal" style="text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">1)</span><span style="font-size: 7pt; font-family: "Arial","sans-serif";" lang="FR"> </span><u><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">Les optimistes :</span></u><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR"></span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- Raymond Bonnaterre et son blog sur les énergies nouvelles. Titre de l’article du jour : « </span><span style="font-size: 12pt; font-family: "Arial","sans-serif";"><a href="http://www.leblogenergie.com/2010/08/le-fret-a%C3%A9rien-mondial-du-mois-de-juillet-indique-le-maintien-dun-haut-niveau-d%C3%A9changes-%C3%A9conomiques.html"><span style="color: blue;" lang="FR">Le fret aérien mondial du mois de Juillet indique le maintien d'un haut niveau d'échanges économiques</span></a></span><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR"> ». Il constate que le fret en asie est en forte augmentation, et qu’il entraine à sa suite, le fret aérien mondial au dessus (15%) du des chiffres d’il y a 2 ans. Preuve du basculement d’une partie de l’économie vers l’Asie, c’est aussi pour lui la preuve que « le monde économique tourne »</span><span style="font-size: 18pt; font-family: "Arial","sans-serif";" lang="FR"></span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- Le très nombriliste (et inconditionnel de la fed et de son ancien directeur Greenspan – et biensur reaganomics et <a href="http://loran.blogspot.com/2010/08/milton-friedman-et-le-crayon.html"><span style="color: blue;">Friedman</span></a>..)) Jean-Pierre Chevallier, qui utilisant des analyses basées sur les taux de la banque centrale américaine, considère qu’aux US (contrairement à la « vieille » Eruope) tout va bien. Les entreprises on fait –grâce à la crise , « destruction création »- des gains substantiels de productivité et que par conséquent tous les fondamentaux sont bons. Sa conclusion : <a href="http://www.jpchevallier.com/article-panique-panurgiste-55900236.html"><span style="color: blue;">Le cours des actions américaines sont sous-évalués de 40% </span></a>….</span><span style="font-size: 18pt; font-family: "Arial","sans-serif";" lang="FR"></span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- Dans un autre domaine, et surement plus sérieux que le précédent, <a href="http://www.pensee-unique.fr/"><span style="color: blue;">www.pensee-unique.fr</span></a> est focalisé sur le réchauffement climatique. L’auteur un éminent chercheur, s’est opposé pendant des années au conclusions catastrophistes et orientées du GIEC (et les faits récents lui ont plutôt donnés raison, c’est au moins la perception médiatique que l’on peut en avoir aujourd’hui, si l’on creuse plus loin que libé, le monde..), concernant le RC d’origine anthropique. En ce mois d’aout 2010, les catastrophes (inondations au Pakistan et Canicule en Russie) ravivent, au moins dans la presse « Mainstream » la notion de RC anthropique catastrophique. Il oppose à cela un article scientifique qui essaie d’expliquer les deux phénomènes (« blocage du jet stream »), et entrevoit une cause solaire. <a href="http://www.pensee-unique.fr/calamites.html#jet"><span style="color: blue;">http://www.pensee-unique.fr/calamites.html#jet</span></a> .</span><span style="font-size: 18pt; font-family: "Arial","sans-serif";" lang="FR"></span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- A propos de la marée noire au large de la Floride, Futura science explique que les bactéries engloutissent plus de pétrole que prévu. http://www.futura-sciences.com/fr/news/t/developpement-durable-1/d/le-petrole-de-bp-englouti-par-des-bacteries_24926/#xtor=EPR-17 </span><span style="font-size: 18pt; font-family: "Arial","sans-serif";" lang="FR"></span></p> <p class="MsoNormal" style="margin-bottom: 12pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- Le site generation terre des hommes (electron economy), qui adopte une posture techniciste et optimiste pour résoudre les problèmes liés au peak oil. Le blog a radicalement changé d'optique passant d'une problématique liée au réchauffement climatique à la moquerie de ceux qui y croit... Toujours avec la même assurance... Troublant).</span></p> <p class="MsoNormal" style="text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">1) <u>Les pessimistes :</u></span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- Dedefensa bien sur, qui défend la thèse d’une crise systèmique qui va aboutir à la fin de l’empire « américanISTE » </span><span style="font-size: 12pt; font-family: "Arial","sans-serif";"><a href="http://www.dedefensa.org/"><span style="color: blue;" lang="FR">http://www.dedefensa.org/</span></a></span><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR"> . Perte de contrôle d’Obama, concomitances des crises (écologique –dont climatique à mettre en balance avec le site de pensée-unique-, technologique, morale, religieuse, « communicationnelle », politique, militaire, énergétique…). Cette conjonction induit pour lui une crise « civilisationnelle ». La clef de la puissance américaniste étant la perception que nous avons des choses. La conséquence et le but de l’américanisme étant la destruction des structures existantes (Etats…), la fin de cette civilisation est pour lui la meilleure des choses qui puisse arriver. Avec en évenement possible (ou probable) la sécession de certains états US…</span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- La chute, qui est sur une ligne proche de celle de dedefensa, défend aussi une approche systémique de la crise, basée sur des analyses plus « conventionnelles » de la situation (a rapprocher de Raymond Bonnaterre, avec… des conclusions opposées…). exemple http://lachute.over-blog.com/article-emoi-55701843.html</span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">-<a href="http://www.pauljorion.com/blog/?p=15201"><span style="color: blue;"> </span></a></span><span style="font-size: 12pt; font-family: "Arial","sans-serif";"><a href="http://www.pauljorion.com/blog/?p=15201"><span style="color: blue;" lang="FR">Jorion</span></a></span><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">, qui, en prenant la grosse tête, entretient sur son blog une communauté qui prévoit une fin apocalyptique de la situation économique et essaie de prévoir l’ « après » catastrophe. Un exemeple : http://www.pauljorion.com/blog/?p=15201</span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- Le bon dosage, proche dans ses analyses de celles de « la chute », avec la volonté de défendre un point de vue souverainiste. Des réflexions intéressantes sur la Nation, la république, la France… La mort de Détroit comme symbole de ce qui va arriver à l’ensemble du monde occidental : </span><span style="font-size: 12pt; font-family: "Arial","sans-serif";"><a href="http://lebondosage.over-blog.fr/article-la-mort-de-detroit-tout-un-symbole-55966755.html"><span style="color: blue;" lang="FR">http://lebondosage.over-blog.fr/article-la-mort-de-detroit-tout-un-symbole-55966755.html</span></a></span><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR"></span></p> <p class="MsoNormal" style="margin-bottom: 12pt; margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">-</span><span style="font-size: 12pt; font-family: "Arial","sans-serif";"><a href="http://petrole.blog.lemonde.fr/2010/08/24/peak-oil-londres-sinquiete-mais-refuse-de-jouer-la-transparence/#xtor=RSS-32280322"><span style="color: blue;" lang="FR"> Le pic pétrolier est très proche pour oilman </span></a></span><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR"></span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- Gérald Celente, qui, repris par certains médias mainstream, prévoit, as usual –avec une citation de Nostradamus sur la home page…-, depuis 2008, la chute des USA . </span><span style="font-size: 12pt; font-family: "Arial","sans-serif";"><a href="http://geraldcelentechannel.blogspot.com/2010/08/economic-collapse-martial-law.html?utm_source=feedburner&utm_medium=feed&utm_campaign=Feed%3A+TrendsForecastsAndPropheciesBlog+%28Trends+Forecasts+and+Prophecies+Blog%29&utm_content=Netvibes"><span style="color: blue;">« Economic collapse martial law preparation »</span></a>.</span></p> <p class="MsoNormal" style="margin-left: 22.5pt; text-indent: -18pt; line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">- les analystes financiers, les agences de notation qui veulent dégrader la note de tous les pays…. Et la presse mainstream us qui est, ces jours ci déprimée avec la bourse...</span></p> <p class="MsoNormal" style="line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">Voili… C’est rapide, non exhaustif. Mais on verra qui a raison…Ma perception de la situation basée sur ces différentes lectures, est aujourd'hui plutôt pessimiste... Mais il m'est difficile de distinguer, le sort mondial de celui de ma petite bulle en France dans ma montagne. Une chose est certaine, je ressens de plus en plus la différence entre la "narrative" officielle et la réalité que je perçois (je ne pensais pas que c'était possible d'être plus en décalage que pendant le référendum de 2005). Ce faisant je me rapproche de dedefensa ("american dream") et de la chute (qui parle de presse "Pravda") , sans en tirer des conclusions aussi radicales ( éclatement des usa pour l'un et retour à des invariants historiques -comme l'agriculture vivrière- pour l'autre). "La chute" souffrant d'un tropisme fort du "c'était mieux avant" , les analyses de dedefensa (Philippe Grasset) paraissent plus fines et sont beaucoup moins axées sur les conséquences matérielles.</span></p> <p class="MsoNormal" style="line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">Reste à prouver:</span><span style="font-size: 12pt; font-family: "Arial","sans-serif";"></span></p> <ol start="1" type="1"><li class="MsoNormal" style="line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">le rôle destructurant de la pensée US, en France notamment (cela me parait probable),</span></li><li class="MsoNormal" style="line-height: normal;"><span style="font-size: 12pt; font-family: "Arial","sans-serif";" lang="FR">le rôle de la "psychologie" ("American dream") comme clef de voute de la puissance de l'empire US (cela me parait moins évident). </span></li></ol> <p class="MsoNormal"><span style="font-family: "Arial","sans-serif";" lang="FR"> </span></p>Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-13222973522317902392010-06-24T09:33:00.009+02:002010-07-08T17:03:47.643+02:00La convergence des crisesCertains prédisent depuis <a href="http://lachute.over-blog.com/">longtemps</a>, voire depuis <a href="http://www.dedefensa.org/">très longtemps</a> la "fin d'un système à bout de souffle". Je n'ai jamais bien su comment situer ces discours pessimistes voire très pessimistes.<br />Paco Rabanne prévoyait la fin du monde pour l'an 2000, et je ne peux pas m'empêcher de penser que souvent les discours pessimistes sont soit un fond de de commerce, soit une manière de s'opposer au changement et parfois une croyance obscure, et dès fois les trois à la fois...<br /><br />Il y a des exemples fameux étayés et relayés de ce commerce du catastrophisme. L'exagération du Giec sur le réchauffement climatique doit être gardée en mémoire. Il est pour l'instant bien moins important (<a href="http://www.pensee-unique.fr/">voir ce site pour s'en convaincre</a>) que ce que certains scientifiques prétendaient. Et l'unanimité scientifique (le fameux "consensus" décrit par les médias dominants), n'a jamais été réelle. Faillite de certains scientifiques et faillite médiatique donc.<br /><br />Il y a aussi des prédictions qui se sont avérées exactes, <a href="http://fr.wikipedia.org/wiki/Paul_Krugman">Krugman </a>et <a href="http://www.pauljorion.com/blog">Jorion </a>ont décrit avant l'heure la crise des subprimes. Les conséquences concrètes de cette crise n'ont pas encore vraiment ébranlées la société francaise. Mais ca vient, ca vient... Les coupes budgétaires et les retraites liquidées sont le fruit de cette incurie. Au programme -tout de suite-, réduction du nombre d'hopitaux, et donc réduction de l'espérance de vie, diminution du nombre de profs et donc du niveau d'enseignement, diminution du nombre de policiers et des aides sociales, donc montée de la délinquance, diminution des investissements et donc perte des emplois dans le BTP...<br /><br />Et puis il y a ce qui est annoncé. Et la il semble que le programme soit morose. C'est peu de le dire... J'en viens à rejoindre les pessimistes, les vrais, ceux qui imaginent une déstabilisation profonde de notre environnement culturel, agricole, écologique et économique.<br /><br />C'est pire que cela en fait, les crises qui semblaient de natures différentes et indépendantes convergent.<br />Jancovici expliquait que la crise des subprimes en 2008 (si près et si loin) était une conséquence de l'augmentation du prix du pétrole au delà de 120$/baril, elle même conséquence d'une "tension" sur les approvisionnements. Cet exemple est très discutable (l'augmentation du pétrole était peut-être, comme d'<a href="http://www.leblogenergie.com/">autres</a> le défendent, la conséquence d'un "rallye boursier").<br />Il n'empêche que la montée en puissance des agro-carburants a eu un effet sur l'approvisionnement alimentaire en Egypte, au Mexique....<br /><br /><br />Aujourd'hui, une crise majeure démontre la concordance des crises: la fuite de pétrole au large de la Louisiane. C'est une crise écologique majeure, avec des conséquences économiques colossales (sur l'économie des états concernés, sur les retraites des anglais et directement sur l'une des plus grosse société du monde), avec des conséquences énergétiques énormes (l'administration Obama veut bloquer toute forme de forage offshore), avec une incidence énorme sur la perception que les américains ont de leur modèle de société et de sa vulnérabilité. C'est aussi une crise de confiance, tout est remis en question, cette vidéo est d'ailleurs édifiante, BP est accusée, sur un grand média, de dissimuler les cadavres des pécheurs. Je ne sais pas si c'est vrai, mais ce qui est certain, c'est que la crise de confiance aux états-unis entre le peuple et les dirigeants de touts poils est consommée!<br /><object width="480" height="360"><param name="movie" value="http://www.dailymotion.com/swf/video/xdqs98_maree-noire-golfe-du-mexique-bp-cac_news"><param name="allowFullScreen" value="true"><param name="allowScriptAccess" value="always"><embed type="application/x-shockwave-flash" src="http://www.dailymotion.com/swf/video/xdqs98_maree-noire-golfe-du-mexique-bp-cac_news" allowfullscreen="true" allowscriptaccess="always" width="480" height="360"></embed></object><br /><br />Sur ce <a href="http://www.chathamhouse.org.uk/files/16720_0610_froggatt_lahn.pdf">un rapport</a> explique que nous risquons une rupture d'approvisionnement en pétrole dans les 5 ans... La boucle est bouclée...<br /><br />Quelques autres exemples, la Chine se bat pour éviter une famine de sa population à moyen terme, les marchés étant globalisés, la faim des chinois, deviendra un peu la notre et beaucoup celle des Africains, et donc... un problème d'immigration massif chez nous...<br /><br />Aux USA, le problème des subprimes, n'est absolument pas réglé, les gens quittent leur logement sans le rembourser, déportant des milliards de dette sur l'état fédéral (le mécanisme est décrit <a href="http://www.huffingtonpost.com/2010/06/23/fannie-mae-strategic-default_n_623562.html">ici</a>)<br /><br />Nous sommes un peu en 1988 en URSS... Le monde est au bord du gouffre et <a href="http://tf1.fr/">la pravda</a> (je suis facile la, le monde aussi parle de ca, mais bon nous on a plusieurs pravda :o) ) parle des <a href="http://www.france-info.com/sport-mondial-2010-2010-06-23-debacle-des-bleus-des-etats-generaux-du-foot-prevus-en-octobre-458348-27-467.html">"états généraux du football"</a> planifiés par nos plus hauts responsables (président, premier ministre...).<br />C'est à mon avis un signe de l'état avancé de l'état de dégradation de notre société.<br /><br />On peut ajouter le dérèglement des flux culturels existants à tout ca (la burqa, chez nous, est un exemple des conséquences de ces dérèglements). Pour l'Occident ca va être un petit séisme (cela sera sans doute atténué par le fait que le flux dominant depuis 2 siècles a considérablement rapproché le point de vue du monde non occidental au notre).<br /><br />Et la seule solution proposée par nos dirigeants est de faire plus d'Europe. C'est à dire détruire (cf la Belgique, l'Italie, l'Espagne, l'Angleterre...) les états nations qui sont les seuls éléments stables de cet ensemble branlant...<br />Au delà de l'Europe, la même question se pose souvent. Même les états-unis ne semblent plus à l'abri de troubles sévères et même de sécessionisme (cf les décisions légales prises par l'état de l'Arizona sur l'immigration, ou la force du mouvement Tea party)!<br /><br />Le monde va changer, brutalement, en profondeur. La représentation même du monde que nous avons, va sans doute beaucoup changer.<br /><br />Les crises de différentes natures se rejoignent et se nourrissent les unes les autres.<br /><br />Cela va être violent pour tout le monde, mais surtout pour nous. Il est probable que cela ne se ferra pas sans violences...Unknownnoreply@blogger.com3tag:blogger.com,1999:blog-6419461.post-30534875069023639782009-12-16T10:41:00.023+01:002009-12-17T09:32:17.170+01:00Google tremble t'il?Cela fait longtemps que je ne poste plus ou peu, la raison essentielle était la fin de l'intérêt que je pouvais trouver au web 2.0.<br /><br />La chose était entendue, Google avait gagné, n'en parlons plus. Le modèle était clair, le web as a plaform... Un pc léger (facon Netbooks) ou même un Iphone, et les données et les applications stockées en clouds.<br /><br />Avec en toile de fond une bagarre homérique entre les acteurs pouvant prétendre à la fourniture de cette plateforme -au sens holistique- , Google dans tous les secteurs (search tous azimuts -web, videos, news, local search avec googlemaps...-, applications - office like...- , réseaux sociaux, file sharing -picasa-, mail, igoogle, contenus -blogger, knol, books, wave, gmail, orkut...), Microsoft comme challenger quasi "global" (qu'on avait peut-être enterré un peu vite, avec hotmail, IM, Bing, local search et le portage de ms office sur le web ), Yahoo qui déclinant lentement avait toujours de beaux atouts (mail, search, flikr, delicious..), Amazon (applis et vente en ligne), Apple... A coté des ces pure web players (pas Apple) qui traçaient la voie, d'autres essayaient de trouver un chemin intermédiaire, les constructeurs HP, IBM, Nokia, à cheval entre le matériel - qui est la base de leur métier- et l'émergence des clouds, facheux nuages noirs sur leur business...<br /><br />Cette Vision est évidemment simplificatrice et réductrice, mais c'est un modèle qui permet de structurer la réflexion (J'oublie en faisant cela tous les acteurs plus petits qui par petites touches arrivent depuis des années à faire tourner leur activité (pour prendre des français, wikio - qui vient d'atteindre l'équilibre-, Netvibes...). )<br /><br />Google est le leader incontesté. A ce titre il cristallise les critiques. L'affirmation des ambitions du géant dont le risque principal n'est pas qu'il soit simplement l'acteur principal, mais qu'il devienne LE web (les outils ET les données stockées dans les datacenters du groupe. Pour les outils c'est clair, pour les données, knol, books, goffice docs,mails, waves...).<br /><a href="http://affordance.typepad.com/">D'autres</a> on déja exprimé cela depuis un certain temps. <a href="http://searchengineland.com/furor-over-google-ceo-eric-schmidts-comments-on-privacy-31729?utm_source=feedburner&utm_medium=feed&utm_campaign=Feed%3A+searchengineland+%28Search+Engine+Land%29">Les propos récents et maladroits</a> de E.Schmidt sur la vie privée, <a href="http://www.buzzbox.com/techgolem/MyBuzzBox/preview/mozilla_and_firefox_veteran-citing_ceo_eric_schmidt-s_latest_out/?id=220713">ont ému de nouveaux acteurs importants</a> - à commencer par le monde du libre, historiquement tellement focalisé sur son combat avec Microsoft qu'il refusait de voir ce qu'était google.<br /><br />Le motto "don't be evil" de Google prend tout son sens. Toute la question est de savoir dans quelle mesure on peut se passer de google au quotidien comme point d'accès au web. Le TINA (There Is No Alternative) n'est-il pas là aussi la règle?<br /><br />Malgré des efforts, j'avais du mal à penser que l'on puisse se passer de la plateforme google...<br />Ce blog est chez blogger, google analytics est un fabuleux outil, le search reste malgré l'émergence de Bing incontournable...<br /><br />Mais depuis quelques temps, un vent nouveau semble souffler.<br /><a href="http://novovision.fr/?Web-de-flux-contre-web-de-fond">Le web de flux</a> (Twitter et dans une moindre mesure Facebook) semble bien en train d'émerger!<br />Avec lui la sérendipité s'impose comme nouvelle facon de chercher. Google est géné par les flux. Cela pose de gros problèmes à son application phare et clef: le search. Un des critères de pertinence du page rank était l'antériorité. Comme faire apparaitre à la fois l'antériorité du web "traditionnel" et ces flux nouveaux, sur la même page? Ceci sachant que le succès de cette page est largement lié à sa simplicité? C'est un problème épineux. On verra comment va être perçue l'inclusion des Twitts dans les résultats de recherche. Je pense que le grand public va être perdu.<br /><br />Mais il y a plus grave pour le moteur. Les gens vont-ils continuer à chercher les informations en tapant des mots clefs et attendre en retour un classement purement algotithmique (et traffiqué par les SEO...)? Cette approche qui nous semble incontournable est en fait récente. Yahoo s'est construit en construisant des arborescences il y a 10 ans, avant d'être balayé par la tornade de mountain view!!<br />La <a href="http://fr.wikipedia.org/wiki/S%C3%A9rendipit%C3%A9">sérendipité </a>évoquée plus haut est une approche différente. Et puis il y a les tags, facon delicious ou micro-format qui vont amener une force nouvelle aux moteurs (pour s'en convaincre voir par exemple ce que peut faire <a href="http://www.wolframalpha.com/">Wolframalpha</a> ).<br />Si yahoo et altavista étaient les stars du web 1.0, google a écrasé les Web 2.0, qu'en sera t'il de la plateforme intelligente qui s'annonce et que l'on nommera ici, par commodité, web 3.0?<br /><br />Et ce d'autant que des initiatives comme celle-ci: <a href="http://www.pearltrees.com/">pearltree,</a> s'annoncent. Ne boudons pas notre plaisir, c'est une startup parisienne qui est en train de tracer un sillon vraiment original.<br />Et je dois avouer qu'en plus du caratère intuitif et ludique du bouzin, j'ai été étonné par l'efficacité dans le search que cette solution procure!!<br />Comme le dit le CEO de la boite (la citation est libre et traduite, je garantis seulement le sens général :o) ), Twitter c'est le nerf, pearltree c'est le cerveau, la ou l'information est stockée et structurée.<br /><br /><span style="font-weight: bold;">Tremble Google, tremble!!!!</span>Unknownnoreply@blogger.com1tag:blogger.com,1999:blog-6419461.post-3914964780293375652009-04-08T17:54:00.001+02:002009-04-08T17:56:01.650+02:00Hadopi.... no comment...<div><object width="480" height="291"><param name="movie" value="http://www.dailymotion.com/swf/x8wd6v_fr-hadopi-big-brother-is-coming-to_news&related=1"></param><param name="allowFullScreen" value="true"></param><param name="allowScriptAccess" value="always"></param><embed src="http://www.dailymotion.com/swf/x8wd6v_fr-hadopi-big-brother-is-coming-to_news&related=1" type="application/x-shockwave-flash" width="480" height="291" allowFullScreen="true" allowScriptAccess="always"></embed></object><br ></div>Unknownnoreply@blogger.com2tag:blogger.com,1999:blog-6419461.post-61714516695748771242009-03-24T16:42:00.004+01:002009-03-27T12:02:27.222+01:00Réchauffement climatique??Les articles des journaux les plus sérieux se succèdent et se ressemblent.<br /><br />Le réchauffement climatique est en route sous l'effet de l'action des hommes ("forçage anthropique"). Depuis 15 ans les conclusions s'aggravent.<br /><br />Dernier du genre, <a href="http://contreinfo.info/article.php3?id_article=2599">cet article du Guardian, traduit par contre info</a>.<br /><br />Le titre est explicite:<br /><br /><blockquote>"Le niveau des océans pourrait monter de plus d’un mètre, prévoient les scientifiques"<br /><br /></blockquote>L'article est très documenté. Des pontes sont interviewés. La cataclysme est en marche. C'est dit et redit par les plus grands spécialistes.<br /><br />D'un autre coté je lis <a href="http://www.pensee-unique.fr/oceans.html">ici</a>, que:<br /><br /><blockquote><span class="texte">"...la planète est en phase de refroidissement et non pas en voie de réchauffement comme l'avaient prévu tous les modèles de l'effet de serre du GIEC, et ceci malgré une croissance marquée du taux de CO2 atmosphérique pendant la même période.</span> <span class="texte">Sauf renversement de tendance brutal (assez improbable compte tenu de l'énorme inertie des océans), <span style="font-weight: bold;">il est hautement probable que</span></span><span style="font-weight: bold;"> la planète se dirige vers une période froide</span> <span class="texte"></span>"</blockquote><br /><br />Je suis naturellement enclin à faire ce que toute personne normalement constituée doit faire face aux thèses les plus étranges: hausser les épaules, tourner les talons et classer les "sceptiques" à coté de <a href="http://www.alaska.net/%7Eclund/e_djublonskopf/Flatearthsociety.htm">ceux qui contestent que la terre est ronde</a>, <a href="http://petrole-abiotique.blogspot.com/">ceux qui pensent que le pétrole se renouvelle grâce à la chaleur du centre de la terre</a>, aux créationnistes de tous poils...<br /><br />Le problème, c'est qu'à force de me demander ce qui pouvait bien motiver ces énergumènes à refuser l'évidence, à force de traquer dans la noirceur des leurs arguments les subsides de Total ou Shell, j'en suis venu à douter aussi (et moi j'ai pas touché d'argent, ça j'en suis sur)...<br /><br />D'un côté, celui du GIEC, on a une succession d'arguments d'autorités. Des scientifiques bardés de médailles, nous disent que la terre se réchauffe à cause du CO2. Ils ont sans doute de très bonnes raisons de le penser. Il y a sans doute des observations indéniables qui doivent pousser tout le monde à agir maintenant.<br /><br />De l'autre côté, des illuminés, qui alignent des exposés, à priori, pseudo-scientifiques surement facilement "débunkable". Et puis, et puis, je me suis rendu compte que pour le non-expert que je suis, il y a des arguments que j'ai du mal à démonter...<br /><br />Un exemple, dans l'article du Guardian sus-évoqué on lit (l'article cite un scientifique australien) <blockquote>"Les océans continuent à se réchauffer et à se dilater, la fonte des glaciers de montagne a augmenté et l’inlandsis du Groenland et l’Antarctique contribuent également à l’élévation du niveau de la mer. "<br /><br /></blockquote>De l'autre, on voit sur <a href="http://www.pensee-unique.fr/oceans.html">cette page</a> ce graphe, tiré de <a href="http://icecap.us/images/uploads/LoehleOHC.jpg">cette présentation</a>:<br /><img src="http://www.pensee-unique.fr/images/argo2.jpg" alt="argo2" align="right" height="232" hspace="10" vspace="10" width="368" /><br />En ordonnée, la température moyenne des océans du globe.<br />En abscisse les années.<br /><br /><br /><br /><br /><br /><br /><br /><br /><br /><br /><br />Ces températures seraient extraites du programme <a href="http://www.argo.ucsd.edu/FrUG_reports.html">Argo</a>. J'écris au conditionnel, car je n'ai pas de moyens de le vérifier.<br /><br />Si cela est exact, cela donne du grain à moudre à ceux qui pensent que le refroidissement nous guette.<br /><br />Cela serait en soit une nouvelle plutôt bonne. Avec un bémol, si cette théorie s'avère exacte, le discrédit sur la parole des médias "mainstream" sera complet. Et le problème c'est qu'ils n'ont pas toujours tort (cf par exemple les cancers au Chili liés au trou dans la couche d'Ozone).<br />Qui pourra dire et convaincre l'opinion, que<a href="http://contreinfo.info/article.php3?id_article=2542"> les océans s'acidifient dans ce cas</a>?Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-35908271670814601052008-10-21T10:50:00.011+02:002008-10-21T16:03:17.351+02:002 eme Essai sur le calcul de la consommation électrique de Google<a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://fr.wikipedia.org/wiki/Image:EPR_OLK3_lage.jpg"><img style="margin: 0px auto 10px; display: block; text-align: center; cursor: pointer; width: 320px;" src="http://fr.wikipedia.org/wiki/Image:EPR_OLK3_lage.jpg" alt="" border="0" /></a><br /><span style=";font-family:arial;font-size:100%;" >J'avais essayé d'estimer <a href="http://loran.blogspot.com/2008/07/petit-calcul-matinal-autour-de-google.html">ici</a> la consommation totale de Google. Il se trouve qu'au moins une des hypothèses retenue lors de ce calcul était inexacte.<br />Il semblerait que le <a href="http://fr.wikipedia.org/wiki/Green_computing">PUE </a>( <i>Power Usage Effectiveness, </i>la puissance totale consommée par un Datacenter / par la puissance utile -alimentation des serveurs, équipements réseau...-) de Google soit nettement inférieur à celui que j'avais retenu à l'époque.<br /><a href="http://loran.blogspot.com/2008/10/datacenter-et-efficacit-nergtique.html">Le chiffre publié par google est de 1.21 en moyenne</a>, j'avais fait mes calculs avec une base de 1.7.<br /><br />Ce qui nous donne en gardant les estimations précédentes (200 watts de consommation par serveur , 1.21 de PUE, et 824 667 serveurs)<br /><br />200*1.21*24*365*824667=</span><span style=";font-family:arial;font-size:100%;" ><b><b>1<span style=""> </span>748<span style=""> </span>228<span style=""> </span>066<span style=""> </span>640</b></b> Watts Heure de consommation en 2008.<br /><br />Il est intéressant de noter que le gain fait en passant de 1.7 à 1.21 est considérable:<br />2. 45 - 1.75 = </span><span style="font-weight: bold;font-family:arial;font-size:100%;" >0.7 TWH</span><span style=";font-family:arial;font-size:100%;" >.<br /><br />A noter également que le même Google, avec <a href="http://loran.blogspot.com/2008/10/consommation-des-datacenters-europens.html">un PUE européen moyen</a> de 2.4, consommerait<br />3, 47 TWH soit 1.72 TWH annuel de plus (Une centrale nucléaire de type EPR <a href="http://fr.wikipedia.org/wiki/R%C3%A9acteur_pressuris%C3%A9_europ%C3%A9en">produisant potentiellement 1.6 TWH</a>... )...<br /><br /><br />EDIT 16:02 Microsoft <a href="http://www.datacenterknowledge.com/archives/2008/10/20/microsoft-pue-of-122-for-data-center-containers/">annonce </a>a son tour un PUE de 1.22.<br /></span>Unknownnoreply@blogger.com1tag:blogger.com,1999:blog-6419461.post-62543519961071621742008-10-15T11:16:00.002+02:002008-10-15T11:34:49.344+02:00Consommation des datacenters européens<a href="http://www.lemondeinformatique.fr/actualites/lire-en-2007-la-consommation-annuelle-des-datacenters-europeens-a-cru-de-13-27145.html">Le Monde informatique</a> reprend un rapport d'IDC sur l'évolution de la consommation des datacenters européens.<br /><br />Quelques chiffres:<br />En 2007 la consommation électrique des datacenters en Europe a augmenté de 13%. Les raisons:<br /><blockquote>"cette augmentation de la consommation s'explique par celle du nombre de serveurs installés, mais aussi -et surtout - par les besoins de plus en plus importants des machines."</blockquote>La consommation des DC européens en 2007 est de 40 TWH/an (pour comparaison, une centrale nucléaire de type <a href="http://fr.wikipedia.org/wiki/R%C3%A9acteur_pressuris%C3%A9_europ%C3%A9en#Caract.C3.A9ristiques_techniques">EPR produit 1.4 TWH/an </a>).<br /><br />La consommation des serveurs étant estimée à 16.3 TWH/an.<br /><br />=><a href="http://fr.wikipedia.org/wiki/Green_IT#D.C3.A9finitions.2C_objectifs"> PUE</a> = 2.4<br /><br />La facture directe est au dessus 4 Milliard d'euros.<br /><br />A comparer avec <a href="http://loran.blogspot.com/2008/10/datacenter-et-efficacit-nergtique.html">les consommations de Google</a>.Unknownnoreply@blogger.com2tag:blogger.com,1999:blog-6419461.post-48568343847268591982008-10-10T11:07:00.003+02:002008-10-21T09:26:06.870+02:00le crach...Une réflexion extrémement intéressante sur le crach est reprise sur le blog <a href="http://www.dedefensa.org/article-le_monstre_au_c_ur_du_systeme_qui_devore_l_interieur_de_nous-memes_10_10_2008.html">Dedefensa.org</a>.<br /><br />La thèse est la suivante: la machine est incontrolable car les mouvements financiers internetisés/réseautisés sont trop rapides pour être analysables à l'échelle humaine.<br />C'est cette vitesse qui induirait, au moins en partie, le caractère visiblement aléatoire (et donc déconnecté du réél) du "marché".Unknownnoreply@blogger.com0tag:blogger.com,1999:blog-6419461.post-16945589531605301092008-10-09T10:06:00.006+02:002008-10-09T11:43:22.153+02:00datacenter et efficacité énergétiqueLu sur <a href="http://www.greenit.fr/article/acteurs/google-consomme-5-fois-moins-denergie-que-ses-concurrents">GreenIT</a>, Google partage ses <a href="http://www.google.com/corporate/datacenters/step1.html">"bonnes manières"</a> en matière de consommation électrique dans ses datacenters.<br /><br />La firme explique que son "PUE" (Power Usage Effectiveness) est deux fois meilleur que celui de datacenter classiques. 1.21 pour Google contre 2 ou 2.5 pour la moyenne.<br /><br />Cela est illustré par la figure ci dessous:<br /><br /><a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjW-YcZgnDNy_Xom41n-HOHOX4mphgkk8T8o2KallTatQ1YpPuN7lZ9UVW0JeS_6K6yDB5ucWPgn10IsKURGF9Y2eoBquubfcURWkaUWpXw3ynY3d7sYpCP_kgv8Us584ZaKkeFTQ/s320/DC+Efficiency+Graph.gif"><img style="margin: 0px auto 10px; display: block; text-align: center; cursor: pointer; width: 400px;" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjW-YcZgnDNy_Xom41n-HOHOX4mphgkk8T8o2KallTatQ1YpPuN7lZ9UVW0JeS_6K6yDB5ucWPgn10IsKURGF9Y2eoBquubfcURWkaUWpXw3ynY3d7sYpCP_kgv8Us584ZaKkeFTQ/s320/DC+Efficiency+Graph.gif" alt="" border="0" /></a><br />Si l'effort est effectivement louable, le <a href="http://www.google.com/corporate/datacenters/measuring.html">PUE </a>ne mesure "que" l'électricité efficace. Le chiffre est calculé en divisant le total de l’énergie consommée par le datacenter par le total de l’énergie utilisée par l’équipement informatique (serveur, stockage, réseau).<br /><br /><br /><a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://www.google.com/corporate/datacenters/images/pue.gif"><img style="margin: 0px auto 10px; display: block; text-align: center; cursor: pointer; width: 225px; height: 60px;" src="http://www.google.com/corporate/datacenters/images/pue.gif" alt="" border="0" /></a><br /><br />Ces chiffres sont obtenus, si l'on en croit cette <a href="http://www.google.com/corporate/datacenters/step2.html">explication h</a><a href="http://www.google.com/corporate/datacenters/step2.html">aut-niveau</a> en utilisant le refroidissement créé par l'évaporation de l'eau (le passage de l'état liquide à l'état gazeux nécessite un apport énergétique, qui refroidit donc le milieu d'origine de la molécule d'eau. C'est le principe de la transpiration). Cette évaporation est réalisée dans des "cooling towers" illustrées comme suit:<br /><br /><br /><a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://www.google.com/corporate/datacenters/images/efficient_facilities.gif"><img style="margin: 0px auto 10px; display: block; text-align: center; cursor: pointer; width: 416px; height: 217px;" src="http://www.google.com/corporate/datacenters/images/efficient_facilities.gif" alt="" border="0" /></a><br /><br /><br /><br /><br />Notons tout de même, que si son PUE est faible, <a href="http://loran.blogspot.com/2008/07/petit-calcul-matinal-autour-de-google.html">la consommation électrique du mastodonte reste faramineuse</a> (probablement bien supérieure à la production moyenne de 2 centrales nucléaires)! Cette consommation est en effet liée au nombre de serveurs...<br /><br />Ainsi, le PUE ne mesure pas l'efficacité énergétique d'un service informatique. Le PUE ne répond pas, par exemple, à la question<br /><blockquote>"Quel est le cout énergétique relatif de la même recherche sur google et sur yahoo"? </blockquote>(Pour rappel chaque recherche sur google est <a href="http://www.tagesschau.de/inland/energieverbrauch2.html">estimé</a>e à 11WH.)<br /><br /><br />Tout ceci dit, quant on sait que les datacenters en construction aujourd'hui, sont souvent mis en chantiers pour être capables de fournir des quantités d'électricité énormes à des grappes de blades (les vieux DC ne sont souvent pas capables de les alimenter), sans tenir vraiment compte de considérations liées au PUE, on ne peut qu'encourager une adoption généralisée des ces "bonnes" pratiques...Unknownnoreply@blogger.com1