tag:blogger.com,1999:blog-15718930378848056112012-02-16T20:37:57.891-08:00Teemme sijoitus-, osake-, ja markkinatutkimusta seuraavilla markkina-alueilla: Pohjoismaat, USA, EU. Palvelujamme ovat malliosakesalkku, osakesalkun optimointi sekä osake/markkina-analyysitTuomo Koivurinnenoreply@blogger.comBlogger31100tag:blogger.com,1999:blog-1571893037884805611.post-4427217365365672882011-11-28T03:11:00.000-08:002011-11-28T07:16:07.622-08:00<p style="color: rgb(0, 0, 0); text-align: center;" class="MsoNormal"><img 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AB4jrM9jB8EDjAc5DjMcBLJ1BdRE9xiCICIIeTCZbAYXB0FJo60d9Kah6iWJ99PAnYLoPth8M9Q3ox4XPG/C/bJwjww3/fjpDbBrtL07ImVb5+AXgQsiTIHrcxUr+vIXbcsf8Ob8m9+x+iNbz9z0zsv/tzHxj79BfrOD2h6lgpz5FYp9CmmwIsTH9RtzpNpPGWrQftaFShwaXriOzfffK8S3wS+zXEXsB64qGVLQq/rrKowD1xg6BN4AlgLsR7sBWCvYKelPMnkPmHu1ts2MP0+4B5gvcCgEAeBYWAfcAg4CpwFpoSqKGVz5gEh4AAu4Ai4AjXgQip79td+lSZHqV5vmNlBGIcRUTI74CdSvpD9+TEmuB94URgTxXHcsNddmwpzo3/4pSPIOmgvAWUBR8FLw1uetVd01Tq7q+3LveVv9Fa8ubLsxsnVN5+45T0vvufnL9/+darkKbBcCj0iK2rEFl+bP2qBfk0KFEVk1Z7/7K/9E/Athm9z3AE8DByT+ozS6jqrSIwzHANeANYCa8E2g+0W7IBih4ADwDBTQ+mOZ0T6QeBO4EGGnVLsZXxPk/LDwHGwUaHKmu5K4XF4gAvYQCCYz2EDhWz24OpV9OzTVKqS4zdms0RxwywJgh9Pebz03ytuh0RuGMVEQRBQGFAUkOdRYZ4mL26/4Q1jostFxwQwBrhpVRWIO9po+Yqwe4XVsazWsyK/rGt6eSZ348rc9W86tfrNu9/5XjrzMrklj9wqUT15xoVnbab9W4hfmwLFRLY9c9+9X2W4U+GbwF2cfw/oZ+yyJmuKlxjOAYPAU8B6iA3AFvAByUcUEsr3AP0qtUO1bWD63cC9wDNAv+ADnO8V4iAwAhwFf5VpOSktTTgcLhBxvZYknqTwgCLnF9o6al/8fSpWKCByQwqJwpjCiGKKop/gfS61Ua68vZC8DF2HooBcl2yHioWTn/vV4ax5GeYUUNBT87qc4yhwROmUI42iMOrtPe51q3I9mbEuXrihrbyse6Zr5cW3/IvzX/hPNDdBca1Ofp2WzOqIl+aGWroWhTgiclw6tPeeG5ffzvFN4G6u7geeB87orKZ4ATgJ7AA2AZugNoPtYGyPhoMSR4HDwF5gALxPZbfq2e8D3wLWAtuU2KVkP2P7wA6BHwI/BTEOVtG4I+EAxHUHjKBF4D5QBcp6+uW3vouOn6aAyI/JjyiiyPP/55hgQ0tvRYtfNyiPyPNDipvpHdsh16eRQ1u628+Z6jKT01B5qDlgFKhkeQ2gbAf1vMHtXmUtX22vWlVZ2ZnvMQvdqerK5dNt1519xy/Q7t1kV4h8J/DJT+bfRRQHFAdEQUCRt8QTbenaEbyQyPNpdmzTL334fwD3AN8Auw9iPXDYVHmdTzMcEHgO2AC2mZnPAL2SHzDEiGg0TOwDhpjs59puM/M4cC/wEPCcobZLtQMYBhuBOAR5DOwckNe5o8EBPMCHjKFcwAdCLmrAy53LSnfdS8UKeQF5IcVEURwT+eHiuOcfEzWPl9jES1j3g4iIKAopCMlxqVjeduun96TN88C4pl0CZoCKEBeAGQlLMF/qTqrD6lhR7VxR6uiudnU4q7pKyzKV7o5w2fUT19185N9+iqZnyLMpDhuGebRYM5OMNW1Rfg0KDhEFHlULL//d33yT437gLpH6FvQfgr0AjKb4eIZvA9YBG5ixEeoZoFdiRIrDEAcg9kMOQw4AfRybgaNvvP7hxAfVxC5d6wOGwQ9AHYJ+FOoM+JQSloTHYQvYAgFYCBlABUx4wJiuTn7kQzQ2SpadHIsBhR5FThQssUIWsujRFfeSwtpmhSwl7mvyv0FExSL17Xy2I3PS0C5zNsbYOMMMMAfMAnNAhcHRDcvMBl3L6u1dzrIV9a5ua9myYk9Xuasz6FqW61p27m3vpm/fT9UaUcNPiIIwDikm8vw4Ccm3dA0KNhFRQPUybXv++50d9wF3MeMOZnwH8gngpMleTuN5YA2wDvoGyBcYBhQOMzkCvhfaHhgDkLuBIR2DJtsCbObibuAHwA5dH2J8D+PDkAegRiBOQo0LWZNwJWocFocPHkLzoHmMh0BRZ8eWd9ID36ZKJY6CiEKfYituTGZMki5LKg2jeKGPISQKm31AMRGR43gxkZe8I0KfCrmhd739dFv6nOQJ4pPAFDAH5IB5oMRYVUrLTDvZNq+j2+nsdrp76j095Z6ecmdXuKKn1t09tvwNZz76yzQxRVaFKCp7dkwUheS4UcMZbWF+TQpuQpBdornxp979zgeAb4LfCe1esMeAYYURhaeBx4H10DaC7VJ8WLJDEAfB9kAMQNsNsR3YI7Ad2C3lZi5+INQDwHqgT6p+wfoZGwIfBjsKfpGJMocnUQdsjoDxAMqGsAAPqEr+qtQmP30rlXNEbpwMkA7iBuKNisIoaFJOi1OhE8M4IAqS8vFF3jyXrCI9s7G/s+sSl5fZIuXTrEF5ASgCRaCmmxXd8Lu6rPZ2r3uZ3dVd6+4sd7S5Pd32ipWTnSv3rX5j4fZvUKVAgRtQ6AdREFJMFC91D1q6xoS4EbCzqJ47/ru//X2lfQu4C+Ju4EFgG0cvx1PAWmAjE5vBBnS1X8gR8P3AIEQf5E7OtzPskegDdkI8xfV7uNj+rnc9nUpvU2qHwC6OPvAh8IPAWSAH5irmMvgMHoPHuA1mAS5QB2aFceotb6O9/RRUKA4b57QdJwAlHp53ZYcOUeJi+hQFRFEyyTGMKAri0A+oWqTcRP/HPnQilb0MTEFMMD4JTDdtlfkm5QWgKrSK0t22dqe93evotjs6rM62ame23tFZX7Yyv2zVxTe/dfc7302HD1FxjuIgihu1A67rtii/ZoVmk5dLboHWPny3rt3DxXe4TKyOJ4GngXXAWuBJ4AXG9intABf7wYaBQfA+LrYr7JANynshnjfav5luo82bR37xg08p9QLHdobdgg1C7AM7DkyAWUp6DD6Dy2AzWAw2gwPUgSLU2e4V83/5Z1SaJc/zk1O84dYFMUXBQi8PLUEqdil2KYqSrORiPpICqhXorm8Md7Sfg8oLfRp8imGKNSjPNSkvAWXOS4zVdL1upLz2Difb5rRnq+2m1dnmdi0rZ3vyy1dOrF595oab5r/4RSrkyGnMp25U0TRO9df/j9jS/0JIapwc8iio0Kun717edbdS32XsHuD7wBpgLfAosBZ4FtjFsY/LAxB7gSFgAOjjbLvCToVtwAFN7gJ7gmcGP/95Gr9Mjz++vr3teYHtwA6OfiGHIQ+Bn4coaprDWQBYQJ3BFnAF9xhzgArEZLbr+PveSxdeIadhT1Gj59hPohnBEsrjBmQukbuwq6hhJdsO+TaNn3+xs/2CEtNMmwISyv/ng7wEVLkoApauV4XmZtrsVMZty9bajEo25bT11NqW5bo7Z3s6iytXHb3pTTQ0RJUieW7QpDyOgiRZ29K1JsSNTHVAQZ2K08996lfu1OT3OL4H/Ah4GOwh4GHw9cA2YL/k+8H3QewBBoABoJdhp8BOhSEdu4D9es8a3uFvWEf5KRobHfxXH3zJ5P3ADqAXcgj6PohjEGNc2JyHgM1gcdgMDofDmcN4HXyaizNtHXTvvVSueElrZkxLO/yTlD4RxY0ce0TkU7xkykUjxe9RpRB/9+4jWWMOmABmpZpu2iqzQA5sHmyB8jJYGawmZF0q2zDcVMpty1YyeiWbqqU67PZl+a6O8oquopEaX7H69K2fpckp8lzb9zzPi6KomQJt6ZoTQiI3pJiIfIfKsxfuvv12Uz2s5EPAGqYegfYQ5KNQmxjrYziqy/3gw+ADQDLkdjewk2OnQC/HDuBFlj3w0X9Hs1Nk5Sk32f/ZT+3szu7h2AXshhiE3g8+BJwGq0k95MKTcARsBguwAIfxyDSngXwqk//4L1M+37AFfIrJjxfmWDRpTpzRRi7mNVn+kKjm0vj41ptueEXnc8CswPgSxOeAebB5sGLT9SwAVS5KgKW0mpBBOuNls0VTs7s66+n2WltnvjNbaE/5XV0znd3Dq2+iRx6jcpHixi4kN/LC1mywa1IIk4BcROQ5ZBXo0OAdbemHhVgDPAw8AuNRmGsgnmV8n+SHGIbBBiF6gT7WmFGRjLrtBV4Ansgu8+66j6pFCmpUmys8eN/TbakhYAfQD7UbajdEr+TDwBxEKFUg4QCBhM9RB2wwjzELqClxdPly2rGDLJv8RgtDTG5j7ESzFSherLylONmx2OxhoyCkYs35k6+c7Ox5lWOSYQKY5mymET1kyUGeAwpgRfAK42WwClADr3NmCe4o6ZhmxTRL6Uwp21bKtpXas6X2bLmjY767J/fGW/a/5+dpPkfVShLODCjyyGtRfg0KMZHvJaG6gKI6zV3e/MEPPCLlGuBx8DXQH4e5CXKbkAeUOCLEEHg/RC8w0JzEsotjJ8OwkNtSbc+89+fp2AlybIpdiip06dT67u5hw9wB7AR6IbcCL0k+yHARqDPhcNhoFG8llNuAx+EKnDS00T/+EyqWyHYpbsTCF3NAzTqVMPaSgGMzJRN5ge9ZdfJcunj5wKo3nwYuckxomBSY5TyhfJ7xecbnGxZLg/IS8FrKdaNmZsqZbLEtU2jPlNoyxba2XEfbXGfXpN52fPVNl/76/6ZKhbwoChf6OVq65gSKyXeTeVERxR5ZpYt/9mc/EOoRYD3ja6E2QL4AMSjUAS72Mz4A2QfZxzAIDAODwA6OHQy7wNZL8+hffIVqJbIciqOI6mTnjn3ucy8amQGV2QkMSLUFeEFiJ8NJIM+VK6ULuAxeEmbhzBZwOCxgXNP23fIOOnKMrGrD7F6Y+3xFPj+gKA5DCkMioij2PAoocqlcyn3t70b07BzknG6cB8aA6Wa+Mw+eXAuUl8ESyquAxZjFmCO4q3Rbz1TS2UJ7ar4jVWxrK7S1z3V1zHd21TqXXVp+3cEPfZimZqlci8NWd/O1K1BMUZCEnSM38sip0ebNP2xvf5ThKSGehHgavBdyr5DDwADQD9XL+Gsof5FhhzTXLbuOhvspqJMTUEwB+WTN03PPPaJnXuCp/UZ2G9Cn+HPAdoYRYJJrrjKT0IrD4XPuCm4ruAo2UDNTJ7M99LV/pGqOYqth/kZXJl9ioshPjnbHSm4EAXlUnafjR7fccMOrujEDzOvGGJDXtElgrmmRL4BeACuALaW8DtQBhzNXSlulq2ammFDe0Z7v6Mh3dRe7umrtHbPdy47d+Kb8f/0KlUrk++S4raP82hQWxo80AheOTZcubXz3u9YosYXLLeAvgu1V8qAmh4D+JZQnFssgsIOx54V8Lttx9AtfoFo+jtykzzikgPwa5Wbvv/7GzUb7c8DhVOolYCitvwjsAV6BKEvD5rwGWIDHmM1Q4bA0BBx1yBmZvvBzH6DJc+SXk1j4ElulWYsbeRQG5FMybNHxbIrrVJke+/XPH05nJkx9hmMUGAVKSsuD5xoxcpYHT+yW5EQvsQblNQaLoY7GZ4sjtZpultJGvs3MtWfn29vLbR3VtvZCNj3X1X6pa1nv9TfS/mGqV8iLWlmha1NI/io+BX6CieVQKT/wm59fZ+rbwbYDvcA+je3T2CB4P3g/VB94L294n4PATohnpHqoLUvPP01uxaMgiCmOKQpC8m2qlk7+7d98F3wn0waBvUA/xy5gCDgBmWPKFnqNweIIGPcA3+RlwAd3wS2unWhvp3UPUb2QdM4vHSaxWM3ie80NGeQ6FjklevnwnmU9lwS7CEwCeUMv6GYObAKYB+aboC9QngcvMVYEqk3KLcABbAZXcEvJUkqfT5uz2XQuky6Z6WoqlTNVLqNPZ9LHViw7+LlbKZ8jy49bRYnXpJDsqvViN0g++m2frMLMA3c+09HeDwwAexgGdfRLDEIOQA5C9gG9HL0cg8AQeC/UZs3o+6WPUm6C3HpIZCXZx4DIccku07GRh5aveAE8aR0aBgYZ9nBxEJiAqqtUVfI6R8ARAGRIG3DAfKZ8JV/RxblPf4ompyig+tKUZzP7E0cBUVX5afQAACAASURBVBCRXw1ch4h8orHJk5/+1RNtxgRQkpgFppNgOVA1zDww37RbcmDzjOe5WEp50oJtNXv2PA5b8rKhzaeMeTNVMI2KaVYNvZoyvGVdU2l+dnl291tupP37qFBrmeXXphDGXnNAWrOZ0a/Q0aHnr79+D+R+4KjkQxp2CQyAD0IbAO9j2MkalA9C9sJcZ7bbD91PtVwyU8UmspJpPX5AgUfV0ub3vXs9sEdgHzDMMCzFoFCDwDmgpIyy4hUOn8EHHIB0ZUPVIRyOWZOPrFxJ23aRG1QXJr+9tksossl3KQqIKFek7bv7urrOS1gGCkCZoQAUGMuBzTE2LbUJIScYn25Qjjxnec4KjBWBMpjNpcO4AySXx+FIVDWtZJqldKqUTlUyZj2T8rLZomL1zvTljHF81YoDH/8lyhfJ9ZbOywgXRmi8dlz6a75q6eoKIdWJbAqCJOgbE1Fcp+rswU998lmwI4y/oqlBYDcwrGk7gT6OPoHEYhlmapintyK9873/kio5iurJhKqwcegGFEfkEVXc8n//27Umtij2ItCnxIBUvRAjTD8FXAbKOq9JWEDE4CUGsUxVoDkSVYVxXUVf/L+oUquFyawf8gOiOGoMeAsiIrL8KKZGhe2R9797NJuZY8yWoiyQByocFYYikJP6xUznCMReYFSoghJ5hkkgL5CXvCBkBZoF6UJ4gMfgcNQZ6hy2UDXdLGRS+UyqkDFKKb1uaramh0aqoqXnelYNrFxZv/cbVJ0l2wmJ3Dj2KLLI9SjwfGshLxtfMSC3NVfxdRI8qhO55BF5jQpWIpfq+Qtf/tMnU6kRqY4BIwKDDLuAfsETW6WXYyewB3IzsFlfZt92FzkVLxkK3kjLRMmUZIqISjadOvTIcmOjxHPAFmBImftkZj/4IeACUEspW/IaEHCECnWgyvQKtBpgcRSA6Xe+g6amKGjM+klihhSGyZDlwIsbJnu9Ri9uOba8exaoQdhgFY4Sh8VRBypMzpvZES21BdgKjIDPmWaBYxao6JgXLM9VDZoFzQNLQvgWR53DEswT0lV6yTTn0+ZcWptPadWUYRuGr1KWTM8ZHRdW3zD0i++iqXNk28krawdOlWw3Kb+J/IU64SXTdKOFvGlLV1WoU+QRNboYE8cuDKhWoue3PNmzfFBPjTRjKf3NqxcYUqKfsX3CfMlsf+Lmt9PhQ+RVAvKXTs1MZmSGEVGlRoXJHZ/8yBMa2wEMq9QwT+0T5gHww8B5oKaEI3gFcCQiCRuoQ9pCT5Z41YCX02nvrnupYpPbGFkYUxAnVlbdTSZdUeDTxPTg+z5wWkvVmfIg7cSVFI1qx6owpoxsL7AGeAjYBJw3U3nJC0hmwrACUzVoLlQABMmUAQabM1fwkEtf6pZmFlPmXNqYTqt8m5lP6+VUqpTKzmU6L3Yt37tiOX39nyifoyCgco3CyKPIThCPg8WgEC1gHi04Gi1dVaFKCSJEPsVxckwG5NTo/Llnfu7nn862b5f6S0AvsAdiH9cGgH7GBjjvBdsFuV6mTv7JH1J5lvxaTH7S+9hsxGzUwVIYUXHaX/vgGoVeYEikdoH1A4elfJnhVSAH2JzXFbcEfIYAcLnuSKMCWByREpc0/dCHPkozOXKS9GcURK5PfpzUu4ZRTBHVq/Tt+w92XjetsnWwENxp5HdgAxZQkMZprrYA3we+AdwB9DE1aRhFwOEog5WZZkF5kCEQNmZpMJvBY4jAQy5dqVUNcy5tTGaNuQ5zKiVzGTPfli1091zQ07kbbx6++W00Okr1Kjk+BVEURV7gU+A3h+IS0VKnokX56yQ04iERUUTJVLR6Muyynn/1zts3ve/9j2W6ntHbd+sdO6H2IjMEYzfki8AuyCGtZ1PPKjq2n5wc+XWKgysoj4kaHWsR+Q5NTzzenR3Q5VZggGm9wCHJTnP2CjAN1JmwlKxzeAAJ5UFaTFQFykDAeN4wR5atonUbqFagsEYU+L7rh15jAqjrkO/S3Oz+t7xtwugoQQ+Z4SdTjZi0wC2gpviY0geAJxi+q+ErDH8K/AA4mcnmOXOBGniVK4fJgPGII+JwGHcYT+rgI/AIIuBaXRm5lDGZNabazHFTTqW0mWx6JpuZSbWXUz2v9Nxw4jd/h+bmqFYm308GzMVhFMfhog/afHESo+5n+cf//43gLHDZmMxNVQo8cimoUq1A5y/Q1u3W39/28q1f2HLzu9a1rdiQbt+Uansm3bFJZR6EdvTzv0mVabKmKbQpihYbHpoBBI8CN/KIiKq1w7d+8qWUtg18SNP3COwBDiRjt8BKjFU5sxg8INl/WwMcQ1UAB6go/ZTSp279NOUnyMlT6DUGEiUnou9QpVS87baTnT0laHUoGzwJBTpMq0NWBfKmOKWJLcCjDPek8EfA7wJ/BWzVzRnd8BizmLCY8BgPOBLKfS5cLgKOiCFqgK4srs3r2lRKm8kYUyltxtRmU/p0JpXPZOsyO9u+cvDmt9HRI1QvUeBT0pzX2LwVtCj/WQlu41NzYa6IH5Ifk0+xR4FLjk31OhXmqVYiK0+XXrY3PHrqz//kyX/9kXve8pZ7bnl7vPV58gpEtaStOIkhBEumvybNyEFIVPNo44bHMsZWTW0FBjX0AXuBE8B5hmmgDh4wkdQkJsENT1f1ZKi04DO6fvatb6YDu6ieI89LkqCxF9lOlZwaTUxsecMNY9mMJXgNzFN6OTHKodWZXjDEeQ19DBuBByXuMvGnjP0u8NvAHcCrRrYO6YJ5gJ+c3AwRg8+Fz0UoEPMG5SG4w2RR02Z1lTP1gmmUNb1sGMW2zJxp+m1dE9x4ZfkN+z/6r6k0S77d2HpB5PpJCDRoBFgWE1styl8PobE8JA4o8ilyKXaJfKIgjpsNxEFEURTFrkM2UY2cPFVmqThDuWm6fJEq8xRXA3Lj5jrDpLOh0ZOWNNGEURgRORFNTz94/XWbGPoEdjD0MRzg7BBwBBhlcLgeMy0QogKEOrcZagxlwAarAxWBk1m98JU/pPwEuX4cUuQmuLhUyc//4Z/uy7RPKL60VbkEUYUsS2M6rR/keBpYCzykcLeGv+HaH0D+GvD7wJ5M5yQzLMYCwAOSMY4hWMBEwHhCfMARcMTgPhcVpQq6Pq9URTdqkJYyiimzkE3PCF7r7LqkpfeuvsF+5EGqF8mPKKQ4pATokAJvaby/0WTU0lUXGh/6SymP/UYcN2q2oflJ90JE5FNkU1Anv3mFdpL7WQwbNHcKElFzC0qT/WL1xJf+eIPAPo1tAwYk38v4XmA/wxmGIhhxPdBUFQgVLKAKOEIEQtYBCxhPa0ff8046d54sNyayk6CQXaVXz+65/o0XtfR5oKChpDADFMGrwiiC5TXjtC5fAp4GNnKsU/w+4A5h/DHwHwS/FbgDONuzcp7xxJSPFQsA4ipmIuYsBiIGX8DniBgCxm0pKkoVNa0klA3lcr2ia3MpNZ1W02l9VjPGVt24+wO/QHOz5NsBRZHnUxwFFLgULPZl/7iVMC1dJWHpjpHmPJNgMQ4QNG+HzQ7LJMq7aGg29qoRLVqcTcqb2zET18uLqObSnn3Pdrb1Ab0M/YIPg+8H9gocA2YAX5olgLJGCQgkHCHq4BYQMO4ABUMc6eih7z1MFZsaRQQB5Qujv/9f9svUDFfzupzmmGt0K8sCRElp47oaBnsBeBrYDKwHewTiXrCvCvkfgU8BfwS80NF9kTHSVQ0IBRwwH9IHQmCRctE41B3Ba0rkFJ8XogbhMK2i9JypxjN8KqOqqdSY2bZ35Q3uN75J9XnHLScvl9dYRdR8oZrWXUuvgxA31xB7S/puFpMXSwYWNxabLF3wHf24a7EXM2qUEAaNTh5yQspXht/17j5gUKghJveCHQAOCIwA54Gy1GLTKAOkszrgCGExYQMxZyFgKXletJ37yCcpVyLPcSigWon2H+5fddMZZUwAc5JNAwWRNEPIAkQxlX5Z8JeA58GeBZ4HnoZcD/U94OuC/QHwOeDTwD9wjK64Lg94Ei7gcN3leswZafJKiwURgytQU3xG49NKFJioclUVWl6XEyk2meZlQ5vVUpc6VvW/5e10+Rz5JYocL/aXzIBebMFuUf76CAubtr3mtbCS+MpGyihMDu+E8rjpRS10M0SL5mbT1o9oIYCWhNIiovmi81d/u003+7mxl6n9YCPAYY5DwClgmjPqaCfJHCCSvAzUwUlpHhAAdWBedO7tfiPtHCC7RkGFKvnJz//WAWZc1tQMxyznOd6o0KqAl6FN6Ppe4FngachngS3AFugbwB4BvgV8VTd+C/gE8OtAb7Z9FKyueB3wlG5z6QIumgEWhoghZog4Ag5bYt7g0zrPSVmUellqBaVmDDFjymkGu6NrgmWO9aw+/Xv/mfJTFNRDaq4caMwAC8LX7CJt6WoKi8ZJvPTLhuLFJchBI2MfU5zsPm6+GRbX0TfP80aVUrNiI6kcjEKfiKhSpaPHN/Ss2MHMg9AOMjECHAWOJ8EWwDMN6uoOuXAAiwmbcxcIgWSt3BzMY5lVp377dyk3TZVpGtjRl+2+CDUKzCk+BzHT6OlEHqiamRPANuAZpp6Athl4Bnga2gZgLfAAcIem/RewTwC/DHwTuLBq9SznZcBh3FeSDC1Opn8xniAeN0F3BSoaz2liRpM5TS8qo6S0vKblDb2UTs3rhpXpuJDuOPi2d9CZ05SbpNhf9HOiJJAVLEmCtnR1hca/0ZUHc/NW2Fx7ubDfNYmIJ5tGwiWUN8iOI2qaPckPjJP2hiimMCAKyLcpX3jx3/zKCzx1FOow5weB4+AnwY4DZ4GigCckXbfKhrCFqnPmAAFHnaEqWU6kD/HM06tvoL5eGr9w6N9/4mx7Z0Fos5xPAFPANMQU1IyQs8BcWtsDPAs8JdNroTYCG4DHgY1KbADW67gT+DLYr4L/W+BLwGZNy3W0J4H2CuAzWGjEEyPWCKIHAjFLjnNeEHxWihmlzSu9qIySZhaN1Hw6PS1VTddndOOgkT70sY9TIU++3/Biwohin5KQFLUof52EgOy4sQQqWqS8UYWSBL+i5mSrZNtlFCR/sajZLUoRNapKkq0PiadFRI1Mk5cYO2FE5MR+iexq6dE1LxgdJyCT2dAnoU6DnwBeAcYARzd8PU0rVheAMkCGqAI5jhkdk0ZqBOolPUNf/jO6//6XUsZZgWkgz8UkMAdtRmbHWPpVYMLEKYadwGbgcaY9IrXHBB4ReJDjMY1tAp5RuIfhLzl+Q2ifAv8s8KP2ttNCqwKkMwcIdelK6QjlcpGY5q6Eo5q4c9QYckxOS21aarNCyws9r5mTSiu2tc0DTltqvKNzR89K7+HHqeImUzYoiVOR25ha2qL8dRECskOyF9uHr6yySPrSgwXKg8RA9ykOGmuLk+WajQO9QXnQnMcZEznJuZ58SpPbeK5i/tmOniOQ+4CDjJ2ClmwGfYXhIjDPeGhmXamFKdPmrAzUJOY1XFbsGHA6074ZGMy2vbziulO6cZmjpPE5YBqYE9o45Hnol1OZSx1iF/Ai8DTko2BrpL5GiYckHjbVIyLZOIAfmuyrDF9S6U+DrfuN/0S9vYeXL8tpwmJwAIcziwlHKEcon3NfwFENymMG4nCBIpBjcprJKYg5iHmoGWVeBgpAWfFRsJFs59BHP0GTebIXimyD5oykFuWvk7BY3PdjQrjRFWb6FbmM1yzXbFo8zRluC7OvmpOXAwqSlmdyiaheGr311j2Q+2VqRBiHgBPACcZOAWeAgq67UnMA6ulyAEugoolpYFKljnNtF/A8sB04AUxBzAk1vWCL63JWigvATGf7MPAS8BSwEexJqCeZtlaIhznWKPEI8KzAY8APJP+mbv4FjN8zu6lYp/n8vl98//G0stIyaaEIuOYw6QhhS2FL7jcjLXGy6U4ilLzGMAfMMVaEKkGVhTkHURTGLHjRMM4quXfFyurXvka1CoUBxRSHFIX+Qrl5S6+D8L/+lv8PihcjkgFFSyi3K/T4Yzsz2b1a9gDUcc5PMBxsuqFTklcAEsoH6JY3zSedbMI8B3lcmbuAZ4FBhlnDnAObh0qczjmGOYZpgTGNn9H4DmAzsAHYAGyGfApyLdijDI8CGwV/AnhKk/cD3wD7Sy2bf3QTWT4VinT88O5l7TMa94FIKJ8pj3GH8YTygPEkmBhwuAy+QLxwogN5yBK0PHgBWinVPgVVMc1iW+a4FL03v4lmJsi1F5dsxeSHXkBhC/TXQVeX8iVqJI8acRenRqOjW9/05j6pHwBOSu0YYweAk5y/LHEScKRGSreBPEDvf+8cMAU5KlMDwDZgG3AipS5zluN8hok5oSaBOYZpYIphLGv2As8AGxu7kPgTEOsh1oKt4Vgn5Y+AzVI+BmxU4tsp8+73f4hKdXJ9qlVo4vLABz9wOZXyAJ9zC/DBfDBXcJ/zCDzJELkCdQGLN+peKgzzDDkm80IrKDUNTEh9DHIOomikxg1zX1fn+Je/TIU82VZIRC6Fth9S5CVhq5ausq4+5c36W28xBh+RZ1M+f/p3v7hT048BR7k4wvgh4IwmDwPnGepSWUANCEx9DqAbbpzk2qvS2A28BOyX/IypnQMmgXGwGcEngUlgBpiU8kRKPQtsBNYDT4FvhnwCcj3j6zgeF1jD2ZO6kQRb1mvi66Y++8QmclwKffJtKhdo/4HD6ba61CllNmta4DMsFCf6Ao5ETaLG4QEB4zZnRWCOsVnJ5g0+KTCm1GymLSf1abBZqc53du5Y/QY6fZqsapx47wFZvt2i/PXRVaa82THkNZZ5N5kPXLJs2ratt7v7jBQjnB9k7ChwiuEYxxlgDPA0I0qbJSDPUND1cs/yQ8AeoBc4pWungem0eR64DIwzTAPjwKxUlwxtJ7AReBxYy7AZYjPUBvB1TcofE/xxYDPYBuB7iu/57V+neilZSBT7DgUuzecPvu29l41sEQhZg3KPN+pYkssVqGmocHhAzETAeA3IMcxIjAOzJhtVYkzpOZWah8pDjjH+clvnkY9+hObGKbTJo8iN40YWokX5VdfVPssXIuiNrGqcpEaSEE0uP/Ked40IHNTkCOcngNPAScWPAeeBklCWknUpipxfAma7uk5qag9wiLHTwAUlLgo2KjHKMIoG5eOadlJTTwIbBNYwrAV7AnIT5AbwdcmuAYb1XDwCrAPWGeYdnWmam6BqPm5uwwoponKZdvQPt/fMKZmUKLoMyVy7iDXLWjhsiaTnIwaPwF2gzDDHMQ7kUrjMcQGY4XqeGSWoim5MSHXguuXUv52sErmB78VE5PvuVX79WyJ6PShvVrc0S88bQ7wCIqrWvb/8yi7F9+v8MMdZLl8GOyXEceCi4KNAnSmLazmwMcFPMJxryx4CznJ5Ghg39NPAmMYvciQ7DSeYOC1lL/AEsI5jLdhaiHUQ6yA2gG8A1gPrgY1gm4W2ScnbgdP/4x+omqfAjuMwjMiNkgowl2bmnrnlHRdSaQuwOKoCVQVLNgMsQMQa09Y9sAAsAgsYtxmKQJ4jr5A3RcE08npmCnICKAiZ1+VRU/R+4D00M06eGxLZdWeho6qlq6qrTnm8ULbVyIM2rBeXiGyXhoZe6Oncm1JHgFeEOgV2HDjN2QlgUkpLphxuzoJdAPYDI8BENnsB/DLj54ApXb4CXOYYBSaAKc3cy/hTwCbJHwPWQ6yDeIyJxxhbz7CJ4cnG+mk8m858B3j0fe+kSoF8hwJvaVo3Dmyy6rR333C2vZxKVUSD8ppslCXGjYkazAcPwHwgAiPBA44aUE2GR3NMM0xDzHFjGmqGibz8f9h77yi5rvPKd59wb4UOaDQCARIkwSBmUslZsj0KI9njeZIly2/mOU2Q48h+tpff2OOxx3627LEteyxrbMnWMIMgwExKIhUpJlHMJECkDtXVXV3d1bk6Vbjh3HP3/HFvVRcIShYxIECKtVetRaABYlV3/erUd76wP8xs6X1woHft//9DNlbYNvToUv7q63RR3hofSobuvIRyP+DMwle+/we/2Z9/DjgCdQjqqHIPQRwGCsAyHF/3LgjnIPA88ILAiMS0dmalUwbGgQmBIlACKo476mS+DOwH9gtxK9QdcG6Hs1e7NwD7HbUXuAO4HbgHYo92/jzv8CtfYLMWkww3bJeYPMcoZHXpa5dcNrF5y7qbXQfWAT8D4wqTTKZKaaEslIVjoWJsZBjXIJaARYmqi0XpzMCpIDPr5OazehQYH9z84MUXca7MsEnLsDsqdFp0GjKJLcpTK/v0IDckTcDVOq+78Wv9+eeAg5AHoA5BHIE4KlCAmIOs6XxVZwtJO5fAqBJTSs9BzgATQAmYBMpSFp3s00LdB+wT2C/UPsi7kNkHcSOwP5e9WeF64IFM9m7gTqE/KXDze3+Y6wsMPS95gl6L8piM2WiusbHGe+95sH9gRrjM9q0BgStrQOCAOSdEa94ZjhHKQiaRjJGowalCzUvMO1iQchaygtys7hkH1gb7ylI+MzhY+aPf5+oifT/qHuWnRaeF8nYLbqssGpERDWOffsjK/AODW54X8hnggNIHgaPAMMQoMAExL7NVt3dGZw8BhwSGJcaBGWAWYhKiBExDTjvuAcf5InAHsF+IfZD7IO+EvgvOXmCvI6/XuFHjPuXsAT4D/M3WLZwq0FslbdOQlnGTNJbNBiMyjElLv86J8bsuvmw8s8mDDCAirYO8WtfwHdQAI15KeXorFdll6GmBisQCsAC5gPyC6qs4bllgWavDjnPHzu184Vn69abvvfo//65OG+WdDegxSUbJmW5CLq8dfv+/eqpn0xMQB7VKKC8IOQoMA2XhLLo9c27+KDAkMKRQAKaBOcgpoUpCTktddNxHBe4AbgP2C7UXcj/Ufsi7oe92nGuB6x3syembgT3C/VRPb/kv/jubK4wajCPG9Lxkss5LLOn8RkQb0atxfY3PHTi6ZVeQ3RyJ/BrQdLAisCLAXh2mTbnKCGWRtnOFEp7MJZRPi6QgikVkF9BTAmaVnAfme/JPbh548ac+wuo8jb+xeqCrV02nK2JJFLf7e21ML6If0XJtnXtuvye/+als5iBwBDgGDEMMAUeAMeHM6Oy0dIeBEYkRRwwLTAIzUFPSLSt3SmcOSXk/sA+4TatboW+BuE26+yH2AXcKeSOwJ6P+CbgBuDbf94kLL+JMhaYZJwlNE8XJzhkTMWKYbuKyDDwGPqdn79+2czK/eQ25EDIUYK+uSdQVTqQ8qYn60lmHmheYEVgEloAFqAW48zozK1RVYhIYkvqxnbv46MNcXqQJX/2X4I2u05BJTM3TNkaKIiaWGAGbAQ0Dn+Wlm3fsfqKv5zAwBBwDhoQ4KnAYGBKqJPQ4RAEYBY5JHBMYBSaASehx4Y7pzFPA3cCtAvu1c7NQeyBuk3ofcLtIs4f7Mvp/ATdlcn+qnfCe+7i+HtXXDSPakHFobWrVwTDtXIvImCEjw7U13nz9Q/ncas8gZb4JRAq+i7pEqGAkEsrj9lmuYIRsQqwmd1BgAZgH5iArQk4CtVx2AajqzFNCP/7Od3Juhl43Zf6q69Xu1kodGjYoj0lrEj+MIPZ8ejQ+q/7hX/yNR3OZUaAAHAMOK/GiFi8CxyALQo4AI8AwcAw4JtLzvggxLtzD0nkIuAe4VeBmJa8Xci/UrRB7gTtcfavAHmAfcItS1+Zy9//Y+1itpma5MWMbBMEaWQ+DOmMGQZoCapA+beR7bNQ4P3LfZWcfVW6AbAQYwCgYlRZB25THkO3KaCjgw1mDngcqEjMKMwpTEmWICrDuumtCjwv38a1n+X/2F6zVX9WXoCuenkxi1NpU2ALdkGEUhWmruvG52uATzz6QyxWVHAWGgKMaR6Q4AgwBBegRYFSJYYEhiWEHwxrHgDHoMaf3ael8CbgXuA24FrhO4lbovcDNwF6B/Q5uBvYB1wnnz3r7+OzT9JqMaZoh031XPlkn/TBkFDOIWY8Tr+uYMRk2WZ/hF245ODhYVzkjJJUwQKwQJ4lztFOK6TwRJSgQQa9DzgJlgWmNikZFyzKw6DhzwCpUBfJYz6bHrn4zFxcY+LTHNzl3Nja31B26OGmdpm6tjgn2VjGklXKJbcBglcsLj1x0zYti0yGIUWBMYAyYUGoYKEKNQh4DjmoM5XBY4ShQcp2i2/Mk5OeBLzju5yHvAm5ycIODPcCdQie1odsyuA641+37O9X71f/3t9io07TGFzYG/zbMxVsF2tZ0vbUMfS7NPX7uWXNarADUmVDC6HSWou0sZ4QyEkbBtmxbGkouJntGJeYyagaYFWoeagFiUehZpSey7je3bKr96R+yOsvAD+O24Vxij2NfMqMYnTBy3tV3qFe/W6vTuyKytGntsz1hEVmfrLG2sP6x339Ebzvi9I0AJaAIjAGTUk3CHYMcFjiqccTFYYUxgZLrHNLZrwL7gNuF+HK+506JmxQ+C+yTai9wI3BXRuwBrgduUvm/P+dirtZYr7/SnIaNyNU1fvqT42cNeD2bmoBRKhlFTbsUoRLKQwWjEKs0pdhQqErMCFQEZhUqwCxE8piBrAhZlngxn/ncjkFOjHB1OSZ9S0PGcRQZbyMx1QK9S/lJ6/R13sa0tOY4ypOlzGFI1tms8uEnPrf53Oec3mFgSshJYBgoKjkONQm3AIwqHFMYUihrMaadb0B8DrgLuAm4U8mv79h+E3ADcLPCHuAOiduBm4HrlfpU/5aFv/0Ua3VG5pVRnnBWXWZl4oFzdxSFoHapHLra0/A0jFAxnBjKQoYynatIzYk01pRYEKikY9fJQyaPipBTQo66zpHtO8o/97NcX7Jho+0AFTOMaNKJ8o0PG9ttYDw5veqUd9jrpIajG5QnJdAgJH16K5xbeuxd73sit6kIpwSUJQoSI8AYMC3dcYhxJQoSRY1p1zkmxQPA7cB+YJ/AXuAW4Ovn7Nyj8E/A/qxOOsjvzuX/Btj3FXBJdQAAIABJREFUo/+CS0tsNukHr+wwjBmHhoHP1RXeeN3w4ObQ0YnRXNNB83jKjZBGIpYiHSZSaCixIjDXQXlFyIqQ0xDJoyT0mNP7lS1n8dGv06vRmMDzSRMzNAxNy6c1rakdZ/jU1SvQ6ZiI2xieiA07TQGSVy2wtD6jJmtr6//wDw/2DU7m+oeAEWBCowBMQpQhJyCmhCpLTGgUXf00cCewF9gD7Evn3PQe4L7N/fsy6ibgHlddB9ya6/tE74D90gNcXWQYpktDX5ksY8P1BucXHz9nx2JGN1s+ck0tQ9HuY0mvoRRiY2pOyYYQ1YRvYBqYbD2mklZhYEa4j0M/9P3v4Nwcg3pEYyKPcRCn7TXp7YUkY59sdo39T0KniXKSaVt5ujbOtlwCkrjFMA4Z1Dkxdt/mbUd1fkTIIaAkUQQqyhkDypAVODNSjSvxokASkd+scSNwC3CnUjcB+7Wz15F35Z19CrcAe7O5vxWZb/zcv+f6CqMmQy+2rxiRmNYktrXrTf7lnx0eyNfyTqTgKeUpJ5RJeT95ODGcGC0naAEjZCDEOrAEzCWUi+QhyhDTwAwwDYw5+Se2ncN/+Azri2SzZbFt2Op6b70xm+zYBtnVd67TS3lqWGGidubMtD+ObWx9rleP/NhPPK6yI9meokRZYAKYUqoITEFNQ1XgDEM8AtwD7AVu1Lglh+uA/cDnM33XA3sl7s7qOxzsAT4JfPK8Czk2Qa+eWHK+0pM8JmtR4JN+RDYjzkx+7twtYxLU8KXjy0wy7xxDxkhDlwiIJVKzXEgjpCfkKrAAzEhMKVHWYkqpaamSlMucdGbd/CE4B9/2dlan2Fhk00/XQLezPalPpR+x2bU8PwmdpricZPvoTpzojI3iVj6RliaIwthyfZV79j60ecsLbq4AVASmgEmFCYgKMmXoCTgHIb+QjEQocUMahcs7oPYAd8C5Q+j9wH6N6yU+2bdp8X99lutr9IMoik6inTsmA7KemEKG5PIcP/s3h/PwNRKfltZchYyhLJQRKhSIVJtyEQtlhGoIsQBUBMoSkwplKadEeg0tQ05CTUM+3pMb/Z3/xNV5emHLSruDcsuAoc8w6sblr1ynbYafLcrTVu4O67mNhCO9Jqem7zr7nMfglJ18CRgHJl05BkxCTcu+IZ1/uDXWuVfIG4Cb3CQjnktmme+Fsxe4yRF3nH32tVdfw9UqQ59hHEcMT4ryiAyilgVTVOPSxFPb+lc0alnHy7ihSN2fKbUPBFqFrQxj0oubnOi+klWgApQFygpliSmgAjErdEXny8IpA0dy8nO7tnNqkjUvnTxJ+t5tSGMZJ1ufwq5N7knotFIeb2TF0g1E3nE75UgvZGV6/Jd/5Zu9Ww8D01qPA8PAMFBCZlTkn5D6c8Ae4GaJvULeCNygsMfBHuBuuHcA90BdD3zGdf6ybxOfeJLNGuO0nm/Idd9/pZfP9P4QkbGJ6XOxzD/+r0cdNQWEWe0BEYQFqGBUYmjxMpSHUq4C88A0MCUxJTENVCBmhB6HOymdBQcFiec3D5R+9he4vM4o7Vb2bZCa+8XpsspuvvwkdFry5XHnf49zFW2QXmq+lcwRGa4v85GHv9q7/UXoiaxbkBgCxrUzLvIH4H4BuCU5yIG9EDcD1wncpHCrwK3A5+B+we29Fuqve3rv+chPcaXKtTXj+VFrVulkEEnegaFhbGKGXF/k+OhjF+2ubt20AjCT9YFIwACRlkm1qBPxNuWeUisC861kyzRQEXJa6kndU4SoSEwpvAg8ums3jw6x6cdRcokJ0stoGHX3PJ+0Tj/l6a/i1lnutUPPJKsYNDk3+/ntFxxyN78ocAgYVhhRakjkHoW6FbgeuAW4tYX7Hi1uAG4C7pJqL3AdcNOmrf9tYAsrk6yvMzDJoJJHGvvKP+1bHzJxGDAOScPQ50p19b/916GBvlXA164nZKQQAlbLtt/5Syg3QobaqUuxBMy2QK8IOSXUjNM3AbmQwQQwBjzXN3j/u97H5TUaEyaReRwy8BlEtDyJ76Arnrb+8pcgnqhjB0bH763hysrsL/76o7nNz7vqkMCwxmElnoJ6IFm7rHCrSDPlt0BcD9yi1B7gVuAG4KZ87x8J58Af/AHrazQ+PUufftTac/RKr25x4sVM0kZRyDCkMfQ9Tk1+pa9vfWCwAviuDl2EEtQbo3HtUf/2KgurtCfkOrDQAr0MUYYcBlZ7+gvAtEKtr+9FOF/dfi7338nmWmga6XZz32dgGDPs3jxPSqfDqSJu79Y6oc8uCdYD2vbmtJhkrc4nn7sr1/9M1j2icNQRB3Pu11rF/Bu13CtbcYuQ1wK3KHWrwA3A7fnMP/b1/P1VV7NabU0uk37STBCT9iTy5cm3YGjDJGJIvDzX1vyP/fYLbm7e0XUF30EgQaktRNwCfYPvdI+FMkJ6kCut3HkZogyxoN0yMK11CZgAKjr7XKb/q5dfxdkyTZ02iK1hZJJlFt0+lpPT6ei8jY/fIBd3duHaxHkr2Sxl46Tl1QtYmXnse97+mBQHgQMST7riHuDWFtl7Jfa0zvJ9KrsH8nrg9ry+Afi4ROOufWyuMbJ+0LruxmQcRfFJGFnZmCaI/fbujfQKUV3jaOnBXectb+mrA00FX8kIsk1522suGbawAlGSVYRTAxaBWWBSiEmBaWBGiiIw62RWlDMPWRDysa3bVj/xl1xdYRjGZNK9HMa2i/jJ6TTky1s9RvEJlNuUckMbtNrQQ5Im5OJM/eN//Fiu/yjUQe18XeA2IHGsTRIstwjsbVna3gzsddW1Cn8n8fl/+W6uLiQ+EFHKN4NGk7FNOtpP4vkHTHtvfNtqSvcsF2vF//DRQn/OU2gohK4TQFA57fJ+2Hok3YuhgNXSKu0BK8A8UBGyLFBOLqMqMw4sQM4DM1I87eq7zj2f5Sk2anEcBXHYqp7FL/1UPP7j8Vt8+Y2u05lJPOGnfvzFNPnDOCJDj6bK0uiXMltL7lmPQ3w+iVVcXKdxrcRNCnuA/cB9AvcCtwC3OPrvc7mPD27lgQOsrW1sOEmLrzad8ozNKw7N26mhtBvBmuR3TcPx0pN9/VUlVzTqDoxSBrDpHjnpK2mUiqSKpUj3WGh4Gr5CswX6HGSruUVMQ85CJCH7qJZPbtq8+lu/zbUF2mbSR2lb03okW4tUO8zL7EaluV2IiNg9/snTTfk/q/S8NzFrXJ19+K0//I38rntFfq+QnxX4rKM+q+S1QtwocAuwL2lIBO7JZ/8n8KeZ/IO/+qtcWabfpN9sD1W3bOsM42Stxiu/gKY585Bxk7Hx01Wj5FI1+ugvFTdtWu3NVYHQSXsSYykCrQKlExMLC4QCnoOGhufA1/CBGrAAMQs5lVjKQEwj6VVMg5mRbN+dPX2cLdFbod+0Lx0eshuLQ06gvNUh1+3UTfXao9ywuV4L6NNf5H33/vXZu/6oP//fB3r/Sjuf1j3Xi94bkLsBzq3I3aZyt0BdD3xWu3+unL+8+BJWl7i+wrD5kjMsPYytbSVMXuFTisnULilMapCGtHWPa2ssjd2/uXc6l4m09oFIp9OfkRKRVEm7Ykq5RkMjSKIXiBpERciSkIln7zTENGTSxZWkX45APtIz8PT/9UFWyjT1gLbR8Do+/WzU3lLWCgU3osGWUUK3TTfRa49yS8ZcCdbIOutVLpZZPsavP1D5xF898/Mfve8H3n3Lm976d4Pn/rnb9xe5vr/btOVTmzb/iZv7/YGt05/5DBdnaZoRTaO9C6kzOLXH//Y7f0rtZA0tO3tLmjUuT4999GeHevI2kzVK1YBQIGrvB4WkUBQqUsJ30FQIW0N0daHKWowqjKuEbDENMalkSSa/lmUnfyDb9/m+rXzqWXrVKEkVtUaHIjKg9Wj99jEek+14xpDG0pp0DfcbXq8tymOy7sVJvizyG7R1mlWaRZoq1xZYW2NtjYtzrM5xbYkjRxdv2/Pwr/3qde97/wO/8VtJrGLDhkfbbLfHRBtYnORtLP3f/Jh+zI1/J7aG1me4wvLoI/39C1B1IHZUUyKQaXNLQnksVKREoOG3zEQpVEPJSRdDeoPyCkRJipJMmnLlnJsfRWY4v/1rF17KyhjtGmMb+rb97fhknbbB9jqn9B4f09JYGtOlvK3XFuXpi5deneLQNA09w2Zo18mQcUjrp0aLcZ1hjSsLXFvh6gqry2w2adKlsUFnGqdlW3eSRf70fwhjhmajudvGpLF+TJ+1Bf72b05u2bYM6QFNBc/p8ICGDCECIYwS0QblwlOy4qLgoNRysKgAk0KUhCxBTEGUgTGgInue7N8SfeZTXJtjYjfXCkMCsk62KE+a0U1AEyWb+sxJXrW/K/Wao3w1jAxb2wLJkJEX+aQNvLCdkDSkjQOagKFPr06/wSCkMYziKIpjMgg3YO5E/P+gqmJimhbllrR+ZAKyScv6MstjX965reK4dNymQrPlAZ08AiECIUKBWIpkkigGjBKrjpjVG6NDSbKlBDEBVYKchVhxspPA0Uzunh07OVmiVzeJCXULdL9z5p8mYugzDNJ7duIR0j3Kydca5XHb0KKZUh505tptusMieXXjMGBkW81MYXKztB0p+biF+MmHK2Q7hRG3MnSdPZUBySjk8uyBn/mpA5lcDbIh0ZSt+FsgUsIolSQZk1M8oTxSwtNYU5gBpjom5UoQ49ATSLetzwPjWn2zb9Pqb/4OV6s0wUbmqOX50XqSKeV+K4dquj2MLb22KCdbQAdJfah1z2snhg1p6ZON9gt8XLJ94+Q2tIbGJJ/gPN714RVowwGv9YFgGdt2Hi8t3zZXuDB5fz5f7enzXacKUCsqmVj31wGrZcfgXMc6RYVViHlgIumkF6Is1aTMTEJPAxVgVmMIeBHOQ2dfwGKRzXUmpucR6W3s2rYmTsu0NMlGrvZ7sks5X3OUx8dHGIksGbWQMmSUNjNG7T89IVUcpZSHUTJB3bmW+pXJtjrIUkuZOOn2bj3DoGmj0JIhl+eC3/yNg9l8LZOzEHQyyU4iq6WRiJSw6QS0NEK2+xatgAcsARPAqMA4MAFRgioBJWDOwTBQ1Fgc2PqQ0/PsR/5vVhdoGj59RmmJKApa81YxmdaPbeeHWFd8zVFOHlfN48YNMm1djJIt6Uz7SVrzP+2ja8MvIC1VhoxTyqN2evGVPZmQGzvuLBkysqn7QOtDwtiItVWOjz109s6KzkdQHmAAOg4daQDT6t8KpfSU9FW6cS4GLFQNckpiTKEgUBRiEmIKKAHTDooOilkcAh6FfGDnLh56kc0VE9UZGxobtY7zIOx8wh3Vom6Vn+Rrk/I4/czdqOzEpN8xVZR+3WxQ3u7g7aiSGMYho5BRSGtI46c9Ya/sySRt5QnlUfLmaVEe122S1DMkA58LM4+9+12jfYNRZlMTMoaiUskiRSqRbKrwlWxq2Uwci2SaVfSEnFMYVyhKFIWYgpiGmMuokcQm0sWLwMimTQ8J54uXXs6lOa4tMPaTt3v7LE9/JknlP269zbvXT5KvTcrbcXCQPtKmRdPKDZvjgnLbPms3cuSGjCwjkz5iE9M0aBsnQ7khjWlt5W3VUNMakSHrURzHpOezUeP01IP9AzMqH7r9sXCTpbjUqaNiB+XS69g45wNVISoCE0g3gU0DRWBCY0JjROKoksdcXczmH+7dxM9+lqtLDNeS/L0JN26iMduUd4xGdyl/TVKeKm5lCRLQTeotnvoW+RtBZ3Lrsn67uG3aS4KSlzy1N/FpvZOlPMnKbYRD1jKycWQTHyDGZGQZBKxWpz/8U4fdniWnL1Q9EQQFKBEAVqaNir5KghbZuT20LtQSZNLWksyGjgITrpiAmIAadzNjUowBLzrug5dezfESg2rAtSD2yTRy28j/pJeQDjPRN7xeW5RvhJGtVyhug5VEIAzb7lydNi+mPYeRDhylfSdBUguMLeP08+GVy7b8kmzUPs5pbOQbG6ZuV8bYJDReXOLTTx3afV4p21fTeR/CApFInaA3RoeEbK8iihSMhlG6AWcZeg5iGihrFDUKApNwp+FOQs0rZxYoKvFV9Kz9f3/I2mzEtYghbZx4tCSfZvFGGNetB23oNUd5CmK0UZxPwxLbKlm3mG4dUkmquKNvqVUa9DaujPZkcyyM24n62MQbx7mJrB/TNhk3YkvaOI59S/qGszP3XHjB0MCWtWxvDSJSIlYdfuet/pbOfKLRMEJ50KuQ80A5MRXTSYyemUGmDFSAqsYkUOzZfkffdi5Os7lA2yTJpk0o99JvNv3E63rktvXaopztV6UzC87ORrvjp0hTvcxcaWc9qOPfPWml7574hN8e9xwjshGyOPnsOefOudlV7TYEYhex2AjNk+Vy7cE5KhgghLCO6ylnsVUELUtZBMrCmYSaSvq3gIqQx4ADZ+08/G9/nvOLbNRJy6ZHu/GujsgkTjsJl6XvVr3mKH99K7lMVGvPff8PHhCiPrC5BkQKBi3KhUy3bbUpF8ICFjLS2lNOYh1aBqaEHAcmhSxBJH6oZaCidFmLJ4GvnXUhH3mG9ToZ0hpGUStCax8INk6bt7rqUn5qlYRMi1UefPHrW7ZMt5rOjWztrkC6Vu5lnYk85azKNGipCDkBTAo5AZQgJpNOdK1GNEZ7e5/SA4+97Z2crzBapwlpUn+840u8yX29G6B3KT+1ihn5Hr0m5xfuuezSsWzGKl0HmkiXsbSXJ6az/RI2Pc5lCOFLVddOVahKi/IyZAkioXwcKElxBBjLZg7AuS83wIe+zGaVgU8TJVmgdhNEQnnX7zxRl/JTK0sahk02axwdPTa4dR2wmWyUcZN5fl8hlEnQIpOp5wigEBQqggil8hy9plRiZTHR7uISIgnTS8CMdoeBUn/fo/35p977bs5Oc3U5KQjE7Qau9AQP49bkxxtcXcpPpWJak9RFo5CL1YNXvnk227MiRBWpa0WoksF+GUqZmFhEaaOiTCj3ta4pvQRUgIkk35JQrlUx7cvFlFBHgPidb/9yb+/67/0+V5YYNNJuctuRnuqYb3qDq0v5qVRE26Bp0KexXKnz/q880t9f0WDebW9LDBWS8meoYOVxRlxGSF/JplbrWi9ATANTHZQnl9Fp6DGAl543lsULWn9u23bOz9Cv0YTtlsyNHoduXE6yS/mplSHrtHWGtGQt4PzCHRdfMJ7P+IBFxsJJulmaGs2kwn+ibyiEL5XvOutaz6VGcygBk0oWgAmIccCctWMlr8eAosQTg1uGPvZrXK7SC9v9PGn/5kuysW9gdSk/lYrIJmMviRwCy8Yax44dG9zShAiQNTIbC2UFAgfrALWIcBzlSWtuYpBbU3oRmAHmpBwB5nvyR4BxJbwdOxdz+WRR0SjwfE/uvm07+cxBrqxGrV2Kpl0y6Fb4SXYpP7XaKI5aRk0/CupcmXv2TZdOSzfMDTThGCgLaR3ELujI+Hj30HYDeihlQ4h1qZKgpdrT+yIw3987JrG2bdu01skZPwQMZ92HRPa59/wEV9eM10xXICWOkF3EW+pSfkoVk5bWj/wgWbZhWKvyKw8+u3n7vM41IekM0MklAxY+EHcUQV/iBO1L1dSq2grNi8DCpr6VrYOzuWwBKAk55eiSxKSrC7r3/vwWPneQ62uMjbEhI5PMB3Yr/Im6lJ9SxS07Q3Kl0QgZMWxyYvzWs8+d7B2MRN4gEyQDFjlQaur8iZSnJ7rSoes2HLcIVICFfLa2Y/t8f++EQBEoClESckqJUWAc+tn+bTdccCkXl2jqpE/fT/rUGlGXcrJL+alXTOP5rT4XyzhkWOPs1Au9WyOnP0bWAKGLwEEANAEL+RJX/yTfQsddA3zXqQpRBnjNVQWgIDAElFxdgSonCXWFI8ALbvahvrP8P/gTLs8wWKEf0o9tTP8k2zC/29Sl/BQrjpP5vJgRwzD0Ij9iyMWZb1x4aQnaU5IOoiwagFUOnezLUp7ELYEQTSlrjgo2b65oOe06h4CCK0eBCsQC1AQwl88UXBzRspAbfGDzDi5M0V9jzUusuGqR6Z7l7FJ+ymVMMmttjdds97izscZ9tw2ff+5yFhFgAB8IpQqEOHEP0UbcorSvtZ/PLmldBIpAyVGTGXcUKAPzSk0ARWAUKAiMAt/s2/TCL/wcFxfom9ZKgW7EQnYpP+WKopgxjdckjWUUJg3ogceFubsvPm88D+ok8nbalJsT1srFgAVi7TQAz9HrrjsDzDhqHCgAFaWT4v+sUGVgQqOoUdHyBa33DQzy0GE20gEmY9MljnFnEr2zGzkijWlNx4ZJD/236FVOep5fl02OXcpPteL2rLFJplXTA7VZ49ChA319IcBMzgARBB23bczSdlFs9Z3LUCAQwjpuKJyVxJ4FmAPmgLJAKd3CJUYVjimMAQXHOTC44+vf90NcWWLU2qQU+2QzoPWTgZAgnZlKHVs8y+UVNlbYrDJcoaknE1ntilJqwBiTcUD6hmaj85GMovDlfwivMXUpP9WKmaTwSMvIZxTGrdFVrlUfPvu8aranjmRyAqY1LuS1pvo3QJciFDBCUmoLVQfmgJnWY7I1B12GHHXEkMakQsl1noW+RWf5zBNsrNLS8yPbqDEOkxlC6xlG9PwoStpdFlc4XPzmL/1a5U/+mLfv4fPf4FyZKytcrbG6wuoKV5tc9VgL2WjSq7I+z3qVJjR1s1EXeD2oS/kpVavc2JoQTSfT0jGiqRnefNNz27csumBWRACdTHvA2e9YQrSxXw4yFspCNYSYEUgC8QlgEqIEOQE5AVVUYkxiTOAZ4Lls7jYn+8ebB7m4xHo9OXcDnzam7/tJA0BMMjZsLHBu4v7NW8e2nHN405YXBrd8va/vq4ODX+wb+FL/5oe3bTt49TVz/+Zn+Nd/y0ceZrnIyhhni5yb4dIKAxMHlkHE8PWRquxSfkrVQXnLH8amFnYNw/UmZ6fvuWjXeBaUoKP95JbZ2kPUGaBHSNxDVQRhoXytF5UYB0aBMSkmoUtwCtAjQo4DSbw+knOeymb2C/HXbs/on/0FvbofGc+0FsLHjANLY2kta1XOF2/Z3jvd3+tDhJncEFAECq1/bRwYAZ5z5CO9PZ8/a8vdu87aM5i/7eztX7jqLff8+Ae5uMQgYHRSWw/OhLqUn2qlIXnqsWGYpK1DGrLms7rAh788sbXPT9Ms0rYo39iZiJTySIm4RXmonTUlpoFRhRGlSnAmkBmS7pDUE5BlYBR4AXjEwe0C/xPOb+gcayuMA49cJ0OTuNZYMmSwyvmpF666fHpTz5KDuotaXs05GFei4MpjCqNJ/CMxLHBA4ptKPKrls45+VmeezAzesfV8HjtGv0bj0b4+pjS6lJ9ixR1+GS0/zibbzoZhk3OTT+8YXM/pFYD5fHstaCflVqRneZtyqxxPqSUpxpUYEbIIVYRzTGeGlTMJVYGcFOJ54GFX3JVx/gr4zzr/Vx/+IE3dMPLSp2abwTqDFS5NPfyO7yvl88y6vsaKQjUrx4BjwBHgEHAMiWMjCsCQxBEpjgoUhRiHLupND/Zur37yf3B9nuHa62UWqUv5qVSncUD71xH9mD5Jr+EzNlxb4h/9l2Obe8zmgdUN/0SEciMuP2HNuYyFMkJ5ypmTegKiCFEQcshxR7WegpiBKAHPA4/l3FsE/iGb+0/A+wDOlhnVGPuMGNc8hk0uz/i/8avDg5tqWccAVO4KsJrvK8I5ClV0+ybd/inVMw1dBI4Ch7Q+mskMZ7Mjjj4EHIP7SM/Aox/5IFdnaNZMVO9S/obTRiGmlU80ZMQwYhjH6Zfp1Vga+druc8quS6mT0bjO5aBWHPeIpWi5QqtIO+vKnUkCcYFRLYtKloEpYAw4rNQXgBsU/gD4de18WLm/88PvYHOZ4TqTrtyFxcaff/zYzm0rrvBkYmGXsaqvKnqKEEWZLcj8CLLjyE7BnYA6BhzR8qjSx6QYUhiWsuhkH83k737LVVwsd8/yN67Sy1iUulG3QvPUzy1MkugLFd543dGenkg7oaN9JSOpQoBKxlJQ6yTJGDuqKdAUYCYXCx0AVK5x3CowkTgTARXHnQRKwCjEU8AXXffTwH8GflGqD0N/LzDz5GP0a4ws15r85oGvbT1nfrBvDWg6aEiE0FT9RvQkxgHjSowIXZTuNOQUUGyldFr26nIS6int3n7uLlYm6dVeL5sWu5SfYqUndjp5aTesfyLL2Kz79ZiGoc+5uWd2nTsj1ZoS6wAdl1InSfSkJBQB1lFNLbl1kG97WxOCvf1NwAN8rWaBGUckNudlYBzykJQPAvuATzv6d4Ff1s4HgPc42X957rlcX+F6jZX5+8+6cCg7sKIF8zA5NCSY760DPvQCMANMAEPASCsZPwWUW4iPAxXllIHnncztZ53FyhSb/uulENql/FVQEpW3vGc33GgZBjSGlp7lzFL8u797eMvAam9PHbBQVA6lpnIsRAhQOQ2g4Wju2slrrlgAapChdoyEddSSQDIutKDdKYhjEM9knC9m9L5s5lOO/j3gV6DeD/yXH/jBT/zb/2fl3ns5NvaV8y8Y7RusZ3uN6yTOGR5gNQKBKJvhzu0LCcp5d0KpyWRMCSgDxwQOSwwBJe0WgOdcZ++Wfk6OsxFa88/+LF4T6lJ+irVhMZcs0bWMU9DDmGFA0wh8+uRayHLpyxecPebqUDuBkD5EA/Ck8KQwSiVNLE0pedEFfPMVtYH8gkTd1YEWoSODnuwsUAZmlR4Fht3Mw0p8Pp+53tEfB34P+CXgJ4BPvv/H/ubd7/pp4Ks7to/199ezWQ9oAuzJBRLMIJSIHNQEuH3LqgtvsLc6ODCVyZVaDQUTwCGFg648CjkKNQocdPXdAz38xmNc918v7WBdyk+l2nmV1Ca3lUqMyJBh0zaCZCYzIFc8rizy5n861Ntj872Bm13XeiWfqeb1alava+kBdHNGKJ53Hi+7pCRQHeyfy+m6q+oSVYkljRkpRoEhYKh1NLfEAAAgAElEQVSn98ius7+6bcvNfT2fcPXvQf5H4Bfz+b//ge///Lt/5OZed2xzz4pEqMCcXgZWBNYdNB34yUhHNrsKTAMlYMrtKyBbgDMBNQ0xBhx0xIu53LDKjUCUpDjmiG/09fJ//C2Xm68Xi4Au5adSresm071GrbRiMh1nGFrGcWDpJctg6lycenrXjhlH8fzzeclFvOISXnkJr7qEV1/ua22U9oTk7vN55WV8025eeRmvvpxXX8FL37TqOguumhRiWIA/8qP84E/a97yXH/tY6QMf+Nxbr/ltLX496z74Mz/7xfe+5+i/+KHmO75v0VWhQqDBC8/j1VfzbW/l5Zdw97m+QhNgJuspZx56Srqj0MNwRuFOwClDFoCDCi867qjIDQMTGscUDmazpQ98iNW118toaZfyU6mo3VAeh7Sm3dASkzHDyHjtHUl165OWa0v+x/7DkUGXP/h2XnWFP9C/lnHXsxnu3MlLLq05zpKWvHg3r76Sb31LTWca0vVyOV5+GS95U33r1sl8tnrO2fzwh/nu9wzvPO/x7TuKP/7jQz/3bz55zZv+vcLHgAff8tbGD3zftOusq2zg9vLqK3nJRavaXQJs7yB3X8Qd28OebBNoCDUKjIlMEWIcKAoxrkRJYkzgmMBRoAA1BgxrHFMYlvLr513Iteor3+1xZtSl/FSq1b6SUt7Klyc9r4bW0jIKbZ1hg3bdhGzWOTX6zat3h997dXD2tmUgdN1VCD/Xy2uuWenvrfb1ROfu4OUXL+fcJlQI3ZCauy/km99c1qqyuZ8f+gA/9KEDmdxzTv7RbN8/Aoc+/OMPfeT9HwM+DpTe+n3eBecHPT0NZHj2Bbzs8oVcZlW7vpMLdA/PuYBXX1mViLQOdaYCZ0JmJiGSYeoRILF8GZEYAsYgpx13WGMkgzHg7lye61U/sa17zatL+alUh8/PiQbnG2sCNozVjWFtjXfdvv6jP7Tco31XeoAPt5np42WX8B3fP+dm4p3b+ebLljNoCGGV4wEmk+Hb3jabccb7cnz/e4LLLz8mnGGRfRLqTo0Hrzh36IPv+nvg2fwme/FVvOjiFS1sJs+t23nR7mrOXVOqKXWgXJPN85or6j2ZJtAEajqT5G2mOrKHYwJDCsNSl0WuAEy4GBIYBr4ysIVLC4yaG+sPXvZxwg/njKhL+RlVTIaWS9XDP/Q9UwOZNYkYku7AImT9ovP5tmsWM1nu2sW3X93odTwlAwhK7QO89NJqb76yuY/ve3d0ySUF6DGROaTdu4HHL9y29qH3PLm1b6FvK7edx4svXlZoQvCSS3j2tsWs9DKuJ6QHrAG86jJvUw8zWaucVWABmIIsQSZ8J6wPKTks9QSyRWBMYAQoK/3wpkE+8U16TUamS3lX31Yx2fS4tsYv3vfUtv7FjKbUTchGtp9vvZpvuXLVzXDnTl55ed3VvtaBkJTaKMUrrqj25se15FuuCc/bPS7co8Bwb8+XgaMX7Vx759uPbuqd1T3cdg4vfdN6RtcAXnopz942o9B0nYYQkZsJMi7ffOV63g2liqReAqpZZwxyWMphiYJACZgARoQcEXoc2ZLQw8AIUHHcx3KbZj7+l6zVk+Gh17i6lJ9RJcWj6iJnJr585cXj+Uwd8GVmPdvDd/wAL7+k5iju2MmLL6lB+lqH2gmApgCvuWI5n1nqyfHNb+ZFbyoAo1ofyTkPA9UrLg7ffOXMpr7VTA/Pu5AX7q5lHV8qbt3KKy9dzumGoz2lqoDtyfOqy9ZzTihVrN1VYFZiROKIlkc1RiSS2mpByBGhJ5CZlJkhgVGBKaG+6fY9+BMf4sIKgy7lXf1zslFI47Ne5b23H9q6dd3NrikVb93Cyy6rb9ncUILn7OIlV/ky42vX1zoQoikF33r1UkavZzM8fzff8naet3tI4JDEUUfwbW/mueetu/k16XDrVl504YoWkZvxlOJlF/sDvXWt1gD29fPcXbx4dz3nRtoxQnmOnsQG5cMKEynlKECPwx2HLkgUFSaA5/MDd77le7m4Qr9zTPQ16kDapfyMy9KG9OtcqFTe/R5+z/fykov5lmvM5oGqEE0Bbj+Luy8zyPjSaUJYxwkczWuuXMvqZWAV4AUX861v5U/+BN/7I7zmCl5xRR26DthcD3ecxTdduASE2gmU5tln8arLeNWVvPQyXnIpd+82A32rEqFUDSBwnAowBgxLOaQwIltd5gIFIYtwilBjAmMCY8Dz+f69F1zC+SX6PruUd/XtFdNGtBEta6u89rNju8+PzjmrBoSuUwdCCboZDmwJISOpfQirdBPgzu1ezrWZbBMIdcbP53nBruCc7ev5bMPRTYDaDaWsAzzvHN/VgRAeUAXigT5uGeS2bczlmgIrwLqCVdoAgVaV1naAgpCFBGiBEZlSXoIznqQXgaezuet37OTsLH3/O7t8nkn8u5SfScVkRNuMQp9k4HO8+MVzd5SzrlEiAEKB2FENgBk3BKgzBrCQPmBz2RoQQlI6RihPqaoj6ptyTdepAbFQVCoEIi1XgcDRRkgjZJBx1pPUiuNGUnmAzWV9rXyAUseuuwzMA1PAOFLKCxuUq2mRTQZMp13nmWz2pq1bODNNr9mlvKtvp4TymteMSQaGs1NH/+PPj27qaSYtuBIGoKt9IBRgrqdzGtpIJNMViUduU8umhqdk2GF30ZpCkrbljO4rmWyObn+l/acW0pdqDpiBKAk9CjHSYdw1BjmtckWgAJSkeLEnv7+vj4cOsVmPoqj97fhh8C1Z71L+xlRMWkYxSUM2A3p1jg8/uW3zes5hVsUSHhAIMAcvaauSuo1vxw7oDReA44wA2o4XHW+G1nL0l/mKhQylmgWmIIpCDUOMAAVgTKAAjEOPQyeloiIwlMt9MZ/nZ/6JtXpqQROlu15iJo2YXcq72lAyRGRpyDDgylL13/3s6EDvioYPNF1nVSByEQK2g/LjWd/4tZEba7o6lxad+Pdf9iu+kpNAQWBEOUNCjbbGnCeAcamPAuNSjitRAIqZzJMqc+zHP8iV9QRfE6Q+W1Fsu2d5Vy+RZWQYJTtoIzZqnBh95NztC709DaCWdWo52UwQzzrmO6D2Zf3ovsOHp+QEMKwwJPUxoQod2xjHtXMYGNdOUYgCMKHUMZH5wvZzubTCMEpNFBOXDmO6lHd1nGwU0kYbRHgBF2ee/uC/Gtu8tenmlhS8vA6SCMQRPtqBygbTL2H9/5DyssCowpDUQ9IdQ7JZF5NAUekhyKLSo61h0CKcezL9XFpjEKUTgCZqu4V2Ke+qLZt6ycbJJkPSM2zWOFH4WrZ3PpNbzciagBEyFsoHfJVeOl/WxeX4G+fLnPSdf+dlPxN8JeeACYERoYeFm1htlYBJoCDkqHTGpBoBJgTGgJLQD+QHuLBMQwaWEVNDuZjW2i7lXbVl/dBL7JKTyDxtVKwuVX7yw8O9PY3eTAOIoGPh+gqeRpisOW/dMl/eFTp5AyQ3S3Ecxyd+AnS+W4yQa8AcxDh0AW5ByMKGA5EoQE9AFYCCxBBQ0PL+/gE+/hQNGcbpcd6lvKsTlbz0xtiY9MggZhRa1posFJ7YtWvWlRFAnY0gIy19dRzlLxuxbKB8UpTXgUWgBDkGPSJk+wJaRHp+T0CMAEPAqMIDPT3T//CPrHmpL0ucGFm/9Ls74+pSfqYVb2wTjxmm2TifrK48+N73TG4aoETUSrBQOu1wpc3otwqyTyJiMUI2hJhP0oVCjEo1BIwBk0KWOoxZCiJpbsFj+fyBf/cLrK6wGTHZHB2bKArZ8p+JEy+a1jd6pkYuupSfadk25c3UqipO/PN9Tk48t+2sRYD9yheg1AHwcjvlTtnDCNmUci6hXKKg9DDEGFCCSFZITyAt+xcEisBTmew33vUuzszRMyZKpkMsadJto13Ku2orJiOaqO3GlpzuUZPLM+UPf2hky2AlI9cdRFq/qoh3Up4MTBSUHhGyCPGtKH86k/3cpZeyMkMv9OO4PfsXh0ESwHRSfgbVpfwMK04Ncq1JknAbkWyTjQWOHnnyvHOmNvUuAN6ryXdKuYSn1HyL5oKWo1KNt/KJJ1L+jJu5bftZrEzTa/rJkGtsGIeMbSflZzw071J+JhUf75GbjEKntRUGDKosHv7aRecVMznj5JnNRxCngfKF1rbogpYFpb8N5c87mdt6+1ieYmO9RhrSWtNGnNyg/Pg38OlWl/IzqePIjlNv//TXscfmAqdG6z/5gZlcfwi3AfhImlJeLcqtgC/TtejjQFG9/FleaFF+UDtf6t/MAwcY1Ndpg8SFyNokcR63KO/0AT4joHcpP5OK27uVjWVkE6OLVqUo5EKZe/YccbP13l5fKk9oZntfbcpDqVaA6aT0I0VBYBxyvEX5+HGUi8PSeWzTID/9afq1WtKoEFtGpJ9ukovTvoUu5W9gHUe5MWyf6wG5sspjx57o3bQA4bsy0GhCGWRefcrlOjDXnoUTSHyISi9H+THhPO7kh376p1lfajKMk56cpA6aukOmlG/0K3Ypf6Npg/LEOjSySZ6C602OzXx9x/mTmazRYB6hRCS1hWMh7KtJeSRVI6nzA0UlCwIFiBJEqZUsb1M+Djks9bPKvfPcXaxXQwaR8Wht27u9RXm4QfkZcpzrUn4mlUSuYRQ0G7WUj9CwVmNl/nPbdg+7m/x8vgnEEiFAJ6kKvYoX0ITyppRJmmVciTEpChATL0f5GGQB+qjO3LttG9cWaJuMDW3q3R63XVE7Ke/ePt+Aimktg5ghaW3gMwpYW+f03FeuetszmZ7G5sGGBDXoIASSIuirh3gKOmQTIikMjStRVHIMGG9dPV9C+Rh0Qbn39uQ5U6bfYGRoaf321ZNMe1zOcDKxS/mZlSXDhr9GGkYhvRpnZuZ/5hdeHDxrvr93CagDsYIP0AFdEZ4eykUal08IFFW6AbTUUd4fkQnlehyyAHG/m+EjD7NeY2hoaYKo49gO27uHzmBPS5fyMyvLyCRNLPRXOTuz/NFffi7bO+dmljNoZMDebEIetQoAnjD+8ypQLgIhFr8F5R3zzinlReChbGb5b/+OtTr9gMn9gm2oQ9JvU36mTP27lJ9RpWUhS1vnXIm33X5wcOuCdqOMrknUJBqAB1BnfCACmFOngfJQymoyH4R/hvJkoe5TvT3Pf/RXuFxnw2dyueDxlLc2z5gu5W9MxTEZkkuzvHf/N/p6F6Rk3mkCnkScc5ntocxaaAPBTLbxLZoQT2HWxUJEWq9KWU6icCnGgfbt80TKp4Fn8rmvve9fc6nGhp/UtjaMiBLKbZfy7ya1UsLHfzrbjkfH65xk1gy5vMbK1H27dsz193mAlaBGpOABEWQMReFQOR5gtXyZVvJTTbl1nHUpplp3zTFgAiJpux1rt90KJPNy08CTSn/pB9/JhWqb8tQ6MbaMTZp4aVV2u5S//pXM/ETWkN5G+syQfkzfMkhb9NoPL2SjynLhizvOKvb1+flMCAQCQYfDRNwxn3/iWNApf1DKAGhqWQEmk+ZyVxdSO3OZ1EHHgTEgyb1MAi/25G/csZVz02z4UceUMxmm32acVLpscIaSLV3KT6liS2MYWZ9sHE856fumnmxw9pqGlvQta3VOjX3hsguO9vSsQBklQsBqhOr4KWYJ+23nOE8l5UIEgKfkLJAsti05qtBCfAJyogP0cWACOJLP7hnMc2aCzSAk4/RDyyf9NuURGbT7Lk+7upSfWlkyjGn8zrM8srQmCBsRrU/6yad32KC3yvnp+8/eVRzYVnF71t187OQiCA8I1XHHdudw0Gl4JJQvtHq2JlUyF/cylCegD/Xkb9uU4/govQ4D3BMoN+ka6zOgLuWnVjZmGDFMaE4vW3ajst0kPZowXKVf5dLUs//6fWObty5BrsnsGjI+MnTyTYA53QF6au/2ao9QtB+hgK9VVWI6XYUuTjzLx1qPEjCcz3++L8db97DRjNj+ZjcobzcYR13Kvytkk1c3oPXJoL0YMWnA8pO/YxivcHmy9JGfOtS/abXHjRxYnQ1FzrqbagBz+Rpa/lgCFtLAMXBOG+hGwtdqXYtpoCRQkmJMfEvKx4EhRz/ckz/w0x/h6lraS57O+IWdlHcn4r5rZJNXN6Y1LbD9JHQJyToZkc0mm1V7y7VP9g0uS7cO+MAa4Aldh9sULh3XHEe5SihvD+S/2o9ICV/JuqsSyicEivJbUj4BjGr9XL5n765dXFkm2z1oIRkmaEftprQu5d8VaufObDtz7LVmI+KE93WP89XPbj+nPHBOHWIVYB84kFsGglx+HQhEh9eKkBbKQhmhEpuK0wB6pIQnRUL5JFDEt6N8HBjXzhE3v6e3nyvVNG9omcbhnZR3O2+/SxTzf7d3rr+RXvd9/55znmeeGd65XO5qJdmSnTpo0FcFWrRxXxQN0BuCvHBhJ+2LNPkHEvSCAkHTC4q2KNqiSJvWQZoXsVMntiVVSWrFLlJdqpUiS7ItS7akvXBJzgzv5JIcDmfmuZ3Lty/O88wMd7Wb9UIrVtzniwFILAlyd/nhec75ne/v+6OzhbvQ+VagYutSnkTJmNzZ/+7n/+73phc7tSnTCDvAcYBeDf0QsUIM2KA8cZY7civuPxfuR3pZwArEAv2aWgdanuY771iWgaZSVxE8N3OO+3vUWXEJUE4vH10dVJSfEd1qobak1t7E5Mqfe07mMQ92vv3Xfuq9i49tyygGtBIuQi6RCTCABhyUX8WL3JU7xGh9yHz74JdAJVL0Q7lRlsxXlbgT5SvACrAmoucn5nj1PWYxvVtrbOJp0dtfUX52VD6jHUnf0M7UMbfWuqLBgLnJGB9yb4P/5l9frs8czlw4EkEMOAXWYAAKZRFahJ7yol4uPyCs+UGATiU95cOLobvvWJrAGuRL0SS/9U32j4u0xCIGdwh2RflZURk7UT6gjd+wxGSaUfdoE7LvLXsmoemwu8WvffWPZs7tnrsUqygXYAA/XCUXUS4in6SlFbTPI3/wm3JPeS5lHMidsmTevPOOpQnRhmgDr9Qb3f/473nUYT4CunxbllqqXqEzoCHlo/sg40Oz4gGTpDyM+vPoUd6h7bKzz/97+Q+m5tvnHtmXYQIYUUuhYhXFqqir+Ox9/eDX8uIlhad87x4oXwXWpFoH3pyaeOcXf4GHHWbaGDe82Dckh5RXvUJnRqPzliWtvw1NU9336YGp5oAc+BSHpMs85tE+t9d/a25ueeqSnbx0hGAQ1ro11QtlLuHGsvfzB3/6pBBWQCs1UGJfirXCwXIXyuWaVC3gzan6N3/yr/DmwQdT7k4zYaui/EOXJU/UzlyRDpczz6mZJ0zInmPcHdBaS0OXM+lye+vrUxffjRZu1uc7KuxG6IcjrH13fS4feMmcQhjABMFAiU4YrJUtQnfesaiWkMsCr9XlVz75Ke7sM82Hh89i+XYF5VWv0NmQr6KdyGYwpClMHMXx029ci/c1HZkeH7N3zM2dLy8+sjS7MGhMJgFyhdQ7tyCHJZcP6/rzTmZdSqlLyo9q4ZDyZon47ZQ3IW6EeLWGL52/yM19DtLbKNd0uuoVOjMqKC9/umN1NFrqnLY0WY/1uh8PckNSG/b73Fz/4V/+7A+i6KCukgBxiCQY3g35qssHWcxvs3P9qUv+nVzpnnKrgliKfq22WcawNIFm4bw94dbyuaErEd6I8Mz8Alsb7A1G1fExk33V93mWZG+5x3bj743/qMsqRJyUAQ9+etbm+ps/9VffmZnaCUSvBt1AF8iEsDJyqp4JkY+AHhtoOFZNv0t6/71wbwEDYaRKg9pNYA1YHzbwD+87h2t8IK8B1yWuTEbPRzV+5as8jm2RA1rcfaaFhcf6K+GPXhXlpyzjj2WGNnUkmSTsd7m2sv73fvbdxy6tT4T7ApyZyEOZQSRAJkQ2NtXWI37LmE875hH4UUEv3xEWMpXhIbBdji33fUM3REF5G6IFLAtcB5r12lvA242Jg1/4++z0HGmonXdruaKsRFpafSpWlory01Wxw7HalNsYy8GAgy4PN/b/5T99uTGzJhpxONkFGAgnYYpkWpkoqYWykKmS6bDOODbMVgvlP+E+DqAWQgOZqh1LtQds3YVyYFlhNQq/A1yfnnnuk0+y0y3zhnTZJcTM/2NdRfnDKEvm2sSkprNZb0BHY0w2OKbuc3uD33rp24tPrNRm0sZMFzACuUCq4IeRa6EsVC7LqeRidD960q/7oy3nY5QHsQpvQmyULf23U94EVhWuAO8LLE9Mf21yht1u5nJS0xXJj+Whs6L8IZV1vj/SZHTaOZPS9fzz3ZIDzW6PTz/zjenzK/WZJKr3gThEHCJVxZHUIbRQPtf8xGzE0q/7o1JuAArhIA2ECcJxypu3reVtIdpCLAu8D6yEtSUZfvPcIo8OTNFDUp7C7fBNRflDKeMsaV0W02SGekB9RHZ9IdJfKvW6bLa/Wqu3FxY7UdiNbqXcIbQIHJSFHLfs5lLehyV9SLmFNEEYS3kAsTNG+fD0WVCu5HVgVcoVoa4Bzy9e5HabjEugLVkWlCrKH045MjVDV6pOdT9jlpXtF4Y0iWWS8HiPO+3fmzt3dW6xE4XFjiWAFr6OHlgEFpEvNWqhkgC+3H6X0+fdwy0shBPKBOFAiEPIgzBcg2j6KRQl5WsQbSFaUqwAGzJYAa5DPD9/jq9fpun5Qc7FsDhTUf4Qy1fTrSO1oSt6RjOdWrosd+Wz3pJ9Jgfc3Pi98xeXZs91oqgbhnFQXIUaCANpEVlEDpFGmCqZBMiDu/le7lgvF8Kv6J7yPtARoteY2IDwhfMh5W0h1qRsCqwFaq3YuMsXZ2fcU7/LtEPqjCxC+/Xo2XQq/88V5aesYiG3pLOO2lAXuT16vDs6p4mZ9Li79Z3Pfvbd2YWbtekBwiRAH9ABtISRgUZYrujSKDh1n7mKxS+AUEYGsZQHwDawJUX+6CNLwKoSbSXbSt4APOVNUWT4r0n18tTk6q/+E/Zu0g0pt8Mgoqrv8yHWyKfqQ4k0nWZumVvSFu4A/0p6bLeu/M2f/nZjbndqYQdwk6onMBDIFbSQTtScqDkoh1FV8T4pl8LIIBGyA2wDLWCrFvDHP3MNWAvUdWB/amqp7KLYloUX4LVG/YWf/us82qHWhU9rjPKqh//hlC0JHrsAHxbObbG6G+oiAtxqxn1ube3+w398+eIj+1PTWom4jrSOTMFKGKmMDCyUhTD3cM9/N9YFhpTvALtK3QDaQvBTT14H1gJ1A1hX6np5El0DNoC3GhO/+fh57raZ6OJB5LTfsbgqj+VhlXVMna+7uVstAI7WFJSXs2EdmWmmKQ/2+Wv/6ZXzC+2p+rZCF0gURjegUE4ERgZGqvsG3c+lSKU6gtgF1oHNQF4DVoHuwrlVYDMM15VaU8HexOQKsAysAe80al95ZJ7b6+xrWha/xqVjp6L8YZShTZlmTIsFT5PGh60xIVNaU0yf8mav8hhnyeSY/T1e/taXFyZ2FxbzIEprMgmQSxgBJ4VVQRrU0iDQ4j7uPouSohYyU0EPcg/wtq22EBu18BrQkiJ/9NGVUb1FrkG2gbcUvnHxHJeXeDxGuSXt+PXQR62K8tOUoU2oM+Y0dji1QY/6iYrsUMPC68KcNNQ5M1oyZrzH9vUXFh9fjWYPJyb7kcgkjICV0EokSsVS3tcN/xjlgeoL5SnfUKIJLAGbUc2fPvenpnYbEz8ENlW4LmRb4S2F5ybrfOopdjWNLxDlHu2K8odUblhHMUUp2ZRBRePZuG58xpomc6fJgc5sOmC/x9XWl2bmr0zOHgZhGkKHyBQyiVzgPhZyT7nvpdBCmiAYyOBmuWNZAfxGfLtR9zWW/LHHN4JwA3IJuCbw/QiXp6c6v/yP2NVFT6DNXfkQqpy3D6mKH7zhcL322bClT9UOTepFPFWc0tjUOX+HzlRz0OfW5v9cuPD+xPRBo5ZGSBRSn4Oubh0oV0TSCXknX673sVAIC1hIExTFxGFqRStUTYGrwO7khE80P5yZXYdoAsshvi/x/cnGy3/+L/IoL68DtE8aOy3EWVH+/4vGeg5OFFvcyY87S5N6k246DGEkmfS5vfXsj/3Y9XOLnbAeC1gJA1CBKrQQuV+hlRoANqoPhMilHNoYixgMyNt7kXKIRMhjqTb9ZadUy1KM3/NvQKxDHExO79QbN4CVAFcl/nBujof9knLjqC2NMafGeUX5x0rO0qa0KVmMMy8aFKxlZ5+tldf+wl96b/HR3cZEoqQLkXtfStRwUqR+kW5MJFLEUqRK5rdQPpoLMALdAImQPRV4yldlcEPIcqptkdK/KeRONLkKHJ+bWwJWgecXzvGgVzyQtGFx1VX18Fe6R7ly0LO1xh9MraXWzFP2OzzYef0Ln39j/sJ2MDkQwgokQA5kACcmnVA9wAAxUKQullj7bCM9Yv1WyovMRKHGKW8Cm0KuA9eBjXr9GsBPf6Ip8H/m5rh3xIws1vCS8lNSRfnHSaMG4SLpJSVjmpxGmzSh1UyO2Nnjr/+3VxYeWY2m4nrdRZINpSW6AGuhBajgFHKFXEqL0JWmgCLb6CTlViCRoqfketkAegvlTWAN2IrqN4CWRFMguXTh1YsXubTKfk5LW95t0cd2nIYqyj9OGlZgSEuX0vRpe2TsqM3Q6JomPNjgU7/z8ieeXIqmDxUOATYiXYw5hwE4WrMbFhMaUS6lz5LW8lbKcykHSm6WjZ4rQgwpb5UtoRthbUWIpsB6gCvA+5/5DF96lf2MuffpaD3Mdj4NVZR/nGTKUrqfS0TTp+2Tqc/adP5+0Rqyz8Ee37/yh/OLKwvzx9P1ngBrQQJQggGSopyiNKJcNHJR2BjT4Fazrqc8DtSWt5gXVnKxXNoSt5VsAVeBZWC7UbsBNAUuT091/8sXeRwz9Y0U1jjtZyqdiirKP07yhWc/yiQrGit1MSzZ0hSGESb9DvM+j4+4vfFb9fp7c/Pd+pjvMcwAAAnGSURBVGSGcsa5ACPpILVQcaC8gzeXRRdSfhvlWshEqR1gDWhBrEq5KuVyaTHfAK4Du9Ozy1JdKya04HKj8crnf46HXSaZp9zSVJRXuid5YjRtRjsqI5Y3SlluNJm6nM76Fjv2u9xY/9rCwvL84oEIbaicgCmc5VILGQeIw8L9kvhe0pJyClCMKN8tSuaiLVVLyNViRy42gA2prgHLUrUkNkO1BHx3dubLf+bHubfPOHWk5ekBTrKi/OOmoYdxlCg7zHUxpe/Ff4IhaXxD3crT8+evTS8cyhobk367QiUzIAZYF76MaGTR83/7Wp5KdRwEfpiWp9xPc24D6/62SKplqbzRvCnw3cbE/1hY5OYWk9SQxhU5LNaeTqWlovxjJVdmDtoT0cmmRNwwd8yHlDuyqDCur//+40+8P3dxC6GpT+QQMcBIMBJ9gEowDPMiN/1Wyi0Kyv3WvC1kS8imQFuIEeUiXJKh76VoCrwdNZ5bvMBm20+NM0VppeoVqnQvcidNT2NmXb+N0X4tLwrqJGlsSpeyf8Stjbf+1s989/ylvcZspmqMQu3XcqU0QBXqctzKB1LeU8EWsAa0RdEfNE75kiwobwMt4N0wemF2ni+8yH5/dI9bUV7pnuTGNywsvC7W0llDq4del7IJg7QpzcBljpppzL29nV/6By9Oz61Pz94ETBBkAGsRw6gPcGoqL+MubrG+pEr2g9AfQNcg/YLdFmiV/pYlGS7JqAWxDrQgrgThiyqwv/rP2euZ8rFTdTdXujcVzhB/4PS9czld7vN9yFHIKB1Jbai9H6CwB+qU+1v6i//52dmpzZmFPJruI4hl0AW0UhlgbqF8LFQ6VuFuuXI3gbYQ6/JWyttFcotYkuG3Id747E/yuFtQbkhr6PKK8kr3oNF2XBczNcuN+C37Gd9qpGkTndPRaGYk8z6P97i+8nRUv9qYPmxMZbV6FoacnkoBhjVfbxlRLkYl85sl00PKfRfcOrAsomURrZeUL4vwSlh/ZvECu50R5a7K1qp0Dxr50S1pNZlr5il1SjsyoNvRqZS0TFJ/+jPDLE6bsn+TP3z9qScWb8xM9qUYAJlAFxh6Fe9CeaukfEOJNWDrJOVbQBtiRajV+sTTU5M86hh/VvYJShXllf5UDdsRWFQudEad0CYnZ2qO7LuOzC2TzNJlJC1t6mNe+kz2uH3j2bnJlenpQWMyEVJHjTQI8jISevzl80cPgJ1y07IGsaFEq1zLVxCuIGpDrUO0IFaEWpbqf03PsHPTmbIZzjq607nnryj/mGm8Rk5aR3u3TrMT+/hyxI93etk+4wNurD77qU+/V5tLwvlURhngFDTggjABnKozrCcAA+FTSH1r3DbEOrAm0JZoF3UV1UTUQtREuCzFjUCuIHxh4QIP9mhM0cPv7vz3fMCqKD/TKvKMitNqEe1iLI1Nkx5tyrjDnY2nL37incnzh9G0CcIUYA0pkCNgOHUEuFot8adSJfaBLWATYq1MkGsXkUOqhaiJxrKIlhRuBLgOvDQ3z/ffYpYwp8n9g+h07kArys++yn1OmWdky7Vda2ZHHGzzqH35c3/je9HcIJyLVdgHtJCMJo4BHUW9UA5qIgtEHhYJRG0llyHbqLVRawm5IkQTqolwBdGKUMsKKwpN4NWpWvzbv87BHnPN3PspB0NfwkepivIzLsfhQj5Wrna0/YyGjrnmEbnHg9XW577wZji7NbPQa0xpWUuAFEhDpI2gA6RK5mGwD2wAy6G8JmUbE2uot4RsSdGCaEE1ETYhVhRaErsSr9fx2s//HXY2maV0mozpKsorPQgVKRFWl4XFrBzg5chBllvmZJ/ZAbfbfOrpl+YurU0sDoLJDOBMbQDEgA2kgUxluAu0BK5F8qqSa5jYRH0DGL7WIdqlueUm8KZQv/sTf44395laOtosL8zBH7kqys+6xrxcWWlm9H7G1JYpRi6ji5kc8uYWf+2/fmvu0db0+eNabSBgQzgFBsJA5CLaBpoCSxGuB9hEsIPA871VlBRHlG8Db8voyxc/ye0OEzrHPD2tbXlF+ZmWG68wlpT7Dziyn9mUzFwx94XMaWMOunz77afnzjUXF7YD9AOYOhLAQGpZ34XcgGiFoiVwE9j3F/4iWINsQ7QQNlE4EzchfhA0vr74Cd5YZ6JNYUisPImVPmyN6utj6VbeBWD1WH+dIS0zazStcRnjLq9deebCuaVHZrcjJA0kgBYqDxoHULtQW1JsAPvADtAWclUGbSHb8GdQ5VvjNmTwg6DxB+ce42tvcTCwNGTubFrdClX6kDW88h+FFnnw82KRH+7Rx+9NqTPGB9xp/3Y9ujo73wlrVgVpoJIw4MTsro8zB3YENrxnS4o1MZoJugosA20Z/qA28Wzj3P6/+nfs90x2TMZkXFFe6QHI3UZz2Vt0a2qXn5ie+nyJmP0um2t/9NiT79ZnupMzh0BaC/eAY4Q7wF4Q3ABaNd/jLFrAisT1MHg3qn1vov7G1MSfTDa+OTn1pfOX2v/2P/Bwn8zJ1GT9ivJKH7ZsYeXKykp1efwrckYLJzotC/6tptY2pSUTx27Crf1nHv/0D+cvHE/N5iLU9ak1YAtqQzXeAW4EjSbqqwivCvVWGL4y1XhufuZ3Lsx+8dL8bzxx8eWf+9zhb/537h1Q2/hUm+Iqys+0XEG5LkJ0i226Gd6DOu09XD7KMKPVzJOsX7jYM/I45ubOjS/87EsiXJ+eXa01rob11xG+MX3+tfOPP1ef+9+NhT8+9+if/NmfuPEzfzv7Z7/C33+GS+/z5jr313m4xf2bjFOdmcRvlHTVRVHpQ1fpY/GX/NkIdFvO4yzy0Q2tIR1tZgZD7zo1mWimPe40d//Fr3zjU5989bHH/njxwteeeOI3nnzyOz//i/z6s9zd5+Ehj3Z5vMfjAx73eNzjUYfHHR53mMRMsmF4eTVxpdKD0VjXnBlbzn3nTjnRxY75qDSdoWWWGDpq4ww1TY9He7z8Ip95iqvLXG/yYIeHHR71qK2lyTjQbkCbDxtSaXx0hmaS0jLPTWxSTV1RXulDliuWTzsqodwyMty/xsJ1SToPKHXCLKEduCIHgwc32e+w3+HxAZM+B2mRhEhq5san8Vtqx8x/Q2uttcURwFHTpj5r6yNXRflZlhs6WE42WIxWbldEpI9Ad94Irsk8Y95jkpGZdWXCek4b0+U0GbX1/UiWzs8/onV+YsxwNkxqtPOzeR01bc7TSXeuKD/jOuFHd6M/PPHhk2s5yXIGhjXD4XWjDuWxJ8Doy5RPjJNfcqyB/4O+yUelivJKZ18V5ZXOvirKK519VZRXOvuqKK909lVRXuns6/8B2cEX1N7gML0AAAAASUVORK5CYII=" alt="" /></p><p style="color: rgb(0, 0, 0);" class="MsoNormal"><span style="" lang="EN-US">Seuraavassa on keskiarvo monien analyytikkojen konsensusennusteista. Laman määritelmä: negatiivinen BKT:n muutos kahden tai useamman kvartaalin ajan.<br /></span></p> <p style="color: rgb(0, 0, 0);" class="MsoNormal"><span style="mso-ansi-language:EN-US" lang="EN-US">Euroalue: 50%<br /><span style="mso-spacerun: yes"> </span>USA: 35-40 %<br />Suomi: 40 %.</span></p><span style="color: rgb(0, 0, 0);"> </span><p style="color: rgb(0, 0, 0);" class="MsoNormal"><span style="" lang="EN-US">Todennäköisyydet ovat sellaiset että osa omaisuudesta kannattaa pitää osakkeissa. Mitkä ovat parhaita sijoituskohteita jos lama toteutuu? Kokeile <a href="http://http//efikogroupsuomi.blogspot.com/p/our-services.html">tasapainotettua mallisalkkuamme</a> valitsemallasi markkina-alueella. (Minimilaskutus 20 €)<br /></span></p><p style="color: rgb(0, 0, 0);" class="MsoNormal"><span style="mso-ansi-language:EN-US" lang="EN-US"><span style="font-style: italic;">Tämä ei ole suositus. Lue vastuuvapauslauseke sivun lopusta.<br /></span></span></p><span style="font-style: italic;" lang="EN-US"></span><div class="blogger-post-footer"><img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/1571893037884805611-442721736536567288?l=efikogroupsuomi.blogspot.com' alt='' /></div>Tuomo Koivurinnenoreply@blogger.com0tag:blogger.com,1999:blog-1571893037884805611.post-69524842398016184952011-11-21T13:30:00.000-08:002011-11-25T06:18:08.027-08:00Tervetuloa Efiko Group Suomi -sivuille.<br /><br />Eteenpäin seuraavilla linkeillä:<br /><br /><a href="http://efikogroup.blogspot.com/2011/11/where-to-invest-in-new-normal-economy.html">Where to invest in new normal economy</a><br /><br /><a href="http://efikogroupsuomi.blogspot.com/p/our-services.html">Palvelumme</a><div class="blogger-post-footer"><img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/1571893037884805611-6952484239801618495?l=efikogroupsuomi.blogspot.com' alt='' /></div>Tuomo Koivurinnenoreply@blogger.com0tag:blogger.com,1999:blog-1571893037884805611.post-32128730732269769292011-11-21T13:22:00.000-08:002011-11-28T03:07:17.472-08:00<p class="MsoNormal" style="margin-bottom: 0.0001pt; text-align: center; line-height: normal;font-family:arial;" align="center"><span style="font-size:100%;"><b><span style=";font-family:&quot;;" >Suomi</span></b></span></p><p class="MsoNormal" style="margin-bottom: 0.0001pt; text-align: center; line-height: normal;font-family:arial;" align="center"><span style="font-size:100%;"><img src="https://www.nordnet.fi/chart?style=sweb-style-year&amp;ins=HEL.OMXHPI&amp;from=years-5&amp;to=&amp;src=historic&amp;plot=value&amp;plot=&amp;plot=&amp;plot=&amp;plot=&amp;plot=&amp;plot=&amp;plot=&amp;filter=&amp;filter=&amp;filter=&amp;showerrortext=&amp;forcenew=" alt="" height="142" width="433" /></span> </p><dl style="text-align: center;"><dt><span style="font-size:100%;"><img src="https://www.nordnet.fi/now/images/bullet_blue.gif" alt="" height="7" width="7" /> OMXHPI</span></dt></dl><span style="font-size:100%;"><br /></span><p class="MsoNormal" style="margin-bottom: 12pt; line-height: normal;font-family:arial;"><span style=";font-family:&quot;;font-size:100%;" >1. Monet yritykset julkaisivat vahvat 3Q 2011 -osavuosikatsaukset.<br /></span></p><p class="MsoNormal" style="margin-bottom: 12pt; line-height: normal; font-family:arial;"><span style="Times New Roman&quot;,&quot;serif&quot;;mso-fareast-Times New Roman&quot;;mso-fareast-language:FIfont-family:&quot;;font-size:100%;" >2. BKT arvioidaan hidastuvan 1,5 % 2011 loppuun mennessä. Monien osakkeiden hinta on houkuttelevalla tasolla<br /><br />3. Inflaatio FY2011 arvioidaan olevan 2,8 %<br /><br />4. Kuluttajien luottamus noin 2009 tasolla (matala)<br /><br />5. Työttömyysaste noin 7 % FY2011, odotetaan nousevan 2012.<br /><br />Osakkeet: Normaali painotus<br /><br /></span></p> <p class="MsoNormal" style="margin-bottom: 12pt; text-align: center; line-height: normal;font-family:arial;" align="center"><span style="font-size:100%;"><b><span style=";font-family:&quot;;" >Euroalue</span></b></span></p><p class="MsoNormal" style="margin-bottom: 12pt; text-align: center; line-height: normal; font-family:arial;" align="center"><span style="font-size:100%;"><a href="http://www.alalamiatv.com/news/wp-content/uploads/2011/09/eurozone.jpg"><img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 307px; height: 157px;" src="http://www.alalamiatv.com/news/wp-content/uploads/2011/09/eurozone.jpg" alt="" border="0" /></a></span></p><p class="MsoNormal" style="margin-bottom: 0.0001pt; line-height: normal; font-family:arial;"><span style="Times New Roman&quot;,&quot;serif&quot;; mso-fareast-Times New Roman&quot;;mso-fareast-language:FIfont-family:&quot;;font-size:100%;" > 1. Inflaatio Euroalueella arvioidaan laskevan 2,5 % FY2011 ja laskevan edelleen noin 2,0 % FY2012.<br /><br />2. Työttömyysaste noin 10 % 1Q2010 lähtien. Sen arvioidaan nousevan noin <span style="mso-spacerun:yes"> </span>11 % ennen 2011 loppua. FY2012 samoissa lukemissa kuin 2011.<br /><br />3. Matala korkokanta saattaa stimuloida taloutta ja luoda uusia työpaikkoja työttömyyttä laskien mutta tästä ei ole vielä näyttöä. Se, miten Euroopan velkakriisi vaikuttaa markkinoihin on vielä epäselvää. Jonkinlainen Eurobond-systeemi olisi markkinoita ajatellen myönteistä jos sillä saadaan lisättyä luottamusta valtioiden velanmaksukykyyn. Yksittäisten maiden ero eurosta on myös vaihtoehto.</span></p> <p class="MsoNormal" style="margin-bottom: 0.0001pt; line-height: normal; font-family:arial;"><span style="Times New Roman&quot;,&quot;serif&quot;; mso-fareast-Times New Roman&quot;;mso-fareast-language:FIfont-family:&quot;;font-size:100%;" ><br /><br />4. BKT kasvun uskotaan hidastuvan 0,5 % (edellinen arvio 1,0%) FY2011 mutta kasvavan noin 1,0 % (edellinen arvio 1,8 %) FY2012. </span><span style="Times New Roman&quot;,&quot;serif&quot;;mso-fareast-Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:FIfont-family:&quot;;font-size:100%;" lang="EN-US" >Edellyttäen että velkakriisi on ratkennut.</span></p> <p class="MsoNormal" style="margin-bottom: 0.0001pt; line-height: normal; font-family:arial;"><span style="Times New Roman&quot;,&quot;serif&quot;; mso-fareast-Times New Roman&quot;;mso-fareast-language:FIfont-family:&quot;;font-size:100%;" ><br />5. Arvoimme Euroalueen laman todennäköisyydeksi 40 % seuraavan viiden vuoden sisällä.<br /><br />Velkakriisi (kasvavat korot ja ylivelkaantuneet valtiot) saavat meidän suosittelemaan: Osakkeet: Lievä alipainotus.</span></p> <p class="MsoNormal" style="margin-bottom: 0.0001pt; line-height: normal; font-family:arial;"><span style=" Times New Roman&quot;,&quot;serif&quot;;font-size:100%;" lang="EN-US" ><br /><br /><br /></span></p><div style="text-align: center; font-family:arial;"><span style=";font-size:100%;" lang="EN-US" > <b>USA<br /></b></span><span style="font-size:100%;"><img src="https://www.nordnet.fi/chart?style=sweb-style-year&amp;ins=DJI.I:DJI&amp;from=years-5&amp;to=&amp;src=historic&amp;plot=value&amp;plot=&amp;plot=&amp;plot=&amp;plot=&amp;plot=comp%28IDX.I:COMP%7CTOR.OSPTX%29&amp;plot=&amp;plot=&amp;filter=&amp;filter=&amp;filter=&amp;showerrortext=&amp;forcenew=" alt="" height="142" width="433" /> </span><dl><dt><span style="font-size:100%;"><img src="https://www.nordnet.fi/now/images/bullet_blue.gif" alt="" height="7" width="7" />DJI <img src="https://www.nordnet.fi/now/images/bullet_red.gif" alt="" height="7" width="7" /> COMPX <img src="https://www.nordnet.fi/now/images/bullet_green.gif" alt="" height="7" width="7" /> OSPTX </span></dt></dl><span style="font-size:100%;"><br /></span></div><p class="MsoNormal" style="margin-bottom: 0.0001pt; line-height: normal; font-family:arial;"><span style="Times New Roman&quot;,&quot;serif&quot;; mso-fareast-Times New Roman&quot;;mso-fareast-language:FIfont-family:&quot;;font-size:100%;" >1. Näemme houkuttelevia osakkeiden hintoja seuraavilla sektoreilla: rahoitus ja vähittäiskauppa. </span><span style="Times New Roman&quot;,&quot;serif&quot;; mso-fareast-Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language: FIfont-family:&quot;;font-size:100%;" lang="EN-US" >Yhden vuoden S&amp;P 500 muutos: +4.15 %. <span style="mso-spacerun:yes"> </span></span><span style=" Times New Roman&quot;,&quot;serif&quot;;mso-fareast-Times New Roman&quot;; mso-fareast-language:FIfont-family:&quot;;font-size:100%;" >Keskimääräinen P/E 16 on korkea kun huomioidaan USA:n velkaongelmat ja hidastuva BKT.<br /><br /></span><span style="Times New Roman&quot;,&quot;serif&quot;; mso-fareast-Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language: FIfont-family:&quot;;font-size:100%;" lang="EN-US" ></span></p> <p class="MsoNormal" style="margin-bottom: 0.0001pt; line-height: normal; font-family:arial;"><span style=" Times New Roman&quot;,&quot;serif&quot;;font-size:100%;" lang="EN-US" >Osakkeet: Normaali painotus.</span></p><p class="MsoNormal" style="margin-bottom: 0.0001pt; line-height: normal; font-family:arial;"><span style="Times New Roman&quot;,&quot;serif&quot;; mso-fareast-Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language: FIfont-family:&quot;;font-size:100%;" lang="EN-US" ><br />Tämä ei ole suositus. Katso vastuuvapauslauseke sivun lopusta.</span></p> <div class="MsoNormal" style="margin-bottom: 0.0001pt; text-align: center; line-height: normal; font-family:arial;" align="center"><span style="Times New Roman&quot;,&quot;serif&quot;;mso-fareast-Times New Roman&quot;;mso-fareast-language: FIfont-family:&quot;;font-size:100%;" > <hr align="center" size="2" width="100%"> </span></div> <p class="MsoNormal" style="font-family:arial;"><span style="line-height:115%;Times New Roman&quot;,&quot;serif&quot;;mso-fareast-Times New Roman&quot;;mso-fareast-language: FIfont-family:&quot;;font-size:100%;" ><br />Painotustasot<br />1. Voimakas alipainotus<br />2. Alipainotus<br />3. Lievä alipainotus<br />4. Normaali painotus<br />5. Lievä ylipainotus<br />6. Ylipainotus<br />7. Voimakas ylipainotus</span></p><div class="blogger-post-footer"><img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/1571893037884805611-3212873073226976929?l=efikogroupsuomi.blogspot.com' alt='' /></div>Tuomo Koivurinnenoreply@blogger.com0