QyE8BgubKF5y5Z0r3ZZInrjnNAEV1XFkBEQfrc0KXR0=
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DVwJNal2c+/eMLkty+T51QBIFaP6nbhHaE1sE+R6cdt8FbN2U1WyxP9Dwo59OcpF
evVD2tY+nlERZA7AAFoz/g8Na6NEGoxphiGn+6Pj3Rk=
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licbNWKaiLYC6YabCETjS8ZM96VGVYfItj4lG1WgiXcnqckit899hejsfTP7QNtUjA7uJGA7xeebJy/3LR244ktl8iosn2ffwY35vSrMr+NIaTskU9knnPpkzRe5sOk+
33
10(2)
LTERXaa4MqFDzwrTXx9WKYF1HM/x71irpO3KzQxs7ZBy7DcYDdXKNN25E8HbgH5nsYyyAuK6sJNCYzxAz83O+A==
33
10(2)
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33
10(1)
7Wud8DobNg4/NzYuTdOWrvXIKEu0quGLbTdGMROVseXXt7mOXkvzKkQZeQ3t/YW8NMU8idTPEVDGu0tPD1feHeiDsql2jXdFeH+K0XVSHVmsIAu1IhfznhKnJfqIpZRC
33
10(1)
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33
10(1)
2LYZoyRlms7nAnx8Sc3CElf/bRAzDjPLXmhhrpxM/eGGOzaMW82seZiJqziBH2lQ
33
10(1)
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33
10(1)
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33
10(1)
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33
9.8(4)
HCc8On7utGL4s/4AEuwsOuWcdm70fPsCKzIIEGYMffqzPF1WutZzMpOb6eaLqrvb33sk3Xy3SLNBPh9/FLpNOQ==
33
9.7(3)
Psp6CQEIz/SinmPQwC/v5/NTNvycHRHywVgcGcPUpgUBr6dbXBdSCtXC/XuvRuKFX8bz8NGXvVjxQH9CC+Vk/LkMAftag8cN0/6+1UsdG7W2UNnhLfYmPyEXSK2NM0Ha
33
9.6(5)
WL3M+SBNXh+xfx0/F2d2jyIobviba+Oq/SysAWTzg9M/MyjEC3SL7vxOdGqOpCWuFC8B/pRFg6i4xxWK67Y8isfzAe5Gc+xk5MFHW00zWrU=
33
9.5(2)
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33
9.3(3)
UF8+RuCKQ3Ac62AKAqqO7+WM4Rb+xdNtookgkZ8mDXddQqt5/pK06S56O9HREsndF7odNr/80u8jq8nR4kW8Yj/6hhR1eX8HQ2x0Rlc9n86+Po1u0KZPC4wG/dEvVFKR
33
9(1)
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33
9(1)
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33
9(1)
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33
8.5(2)
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33
8(1)
E7E8exrTeDs8PCi+Z6lAkA8PKft1r6PCAlfBiQXPPGgi+UJgzTOU+1ITpJILZ37Q
33
8(1)
6lXXuTmPBEIApwCKSmBtyA==
33
7.5(4)
3v+prMzuXNcmIF7rseqU0L668YFmliVHwYOYZtVCTd2riiJyxM8qYj+KcKGj8/QubmNF2UX64D/w+KnwdhkLucVZ6+r7lbpgSxoKuhJpChlF/bjHQxvNCiyLZxz1J2EB
33
7.3(3)
hWFMR4qH4Y8K6fUW8jvFv+XHVQcgs99ebADLYvfX1ek=
33
7(1)
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33
6.7(3)
9rR1CliYUtPyNFGCZt/z+UVZJp/noBz1kKzm1mbEMNhEFbHYtB49pjRSToz47bAyvDdbYJHGvOVYlusrNHsr7R3B7KXKh1HpkNBffSpPAcblJqeReqUMdm0Zo32gmGawddt6U7cLwVRsPqSrfcsqQU4DZW+U7ve8ppNiMI0eRLolz0uEhBAoniY8L5yBh/VhICR1qsQ4oCFb5q1BAuo5hMrN/QPfTulnNumAd01VboCe71UXmYz3MebD+C53HSa2
33
5(1)
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33
2(2)
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33
0(0)
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33
0(0)
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33
0(0)
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33
0(0)
5EAxfnE4K9WPwQvWx5Vs/Lg/YzRhzRrnZ4vB4SlYEquG1qbFc9rlkKSLAOy24aD1yscvUvT1KMFl8DeXJSFwIjyvfZozZd4vy/uGa0eocSXWWz4yq5gN9YUCURhem4ETvB9a8VmSPyyETV7ruGACIBYzOT4moH9ZDwnhXzjA8ow=
33
0(0)
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33
0(0)
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33
0(0)
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33
0(0)
b2TFn5vNjOfRgRvuUaC/gHKsbbnWzlBWTAp/9DXc+UQIM6vf3Ys3hJ0C/QybbmRM
33
0(0)
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32
10(3)
C8+uKEUYR/9PD3tTwSmGWpsVk3lIk+Ebilr7dSzHNK7PM0QB6qBnqgRST6YxsglS5EyUv2UVS33KZRDBv6dyXKJqQIzGlwlRd8Gsd+0p8GZPydAC/ANcaDp7ppB1tW0lHla+mCbabap65H5frOpxYMTvm4SHDnyFjaTYk1hr17c=
32
10(2)
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32
10(2)
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32
10(2)
ng6NwnorgLx30m/dFIStnbxUowZP+pJgiRTfyhSFpz8=
32
10(1)
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32
10(1)
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32
10(1)
b2TFn5vNjOfRgRvuUaC/gNMASy65qChdS9C/peVDuCXrDJlkKND1j1Ekj4BNMCul
32
9.7(3)
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32
9.5(4)
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32
9(4)
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32
9(2)
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32
9(2)
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32
9(1)
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32
8.7(9)
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32
8.5(2)
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32
8(2)
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32
8(1)
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32
8(1)
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32
7(1)
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32
6.5(2)
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32
6(3)
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32
0(0)
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32
0(0)
BLEkVtTVHhlkLcSHms5Jqyd/ltlAKPUaPOUsTZJo71NWU7Epn/T1dCnRWhgCjU+JXl72+dbrnp7lrlNDebHMp+wZaY/N97acgz9x9W7I60h1jBoQVtV38cKxIDscrumi
32
0(0)
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32
0(0)
b2TFn5vNjOfRgRvuUaC/gNMASy65qChdS9C/peVDuCXrDJlkKND1j1Ekj4BNMCul
32
0(0)
s1yn6/EzUuHCewqUpmB9UHiWzdeWbZ36CUoyl/YIfmY=
31
10(3)
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31
10(2)
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31
10(2)
jrr44+TEnsX+JpeCL1DIPznT173Oj5UbJr5LSZGvwbKZDCgOgmKSnB1/R/z0UIEjjQZWS3sJ6CJJxMIqUTawnoy7jOZTvwwk1LbTVzYc9Ow=
31
10(2)
dXnl5TEanZkLIjp6rkEYt4XteguuR8mEgWgibd4tRlM=
31
10(1)
yAxDsqFCdk1SXf0DcbO/yEFNBr5tI+jZ/Ukw8b0Dzr/8BNdMWAqghFyalIo+e4tyNKPspILeJWyrkDc03a4qbSda52F9aRnAllcYqP44cbVWE9GKQBQw9dcMRbxLF64Gk7RYPl99UlK2d5Uh7wiJlx7PHbBJGfRcCxqGqp9RzAQlzOdqn5F6R+sBnOvnAzns
31
10(1)
hv+PjRVsU3RnbkjR39LgtnaYYUWnqhWuVBc/oFrwa6SIf/XkTKHRAHqcPop9jJWs
31
10(1)
WaJAEx7YgssCE1demr7tOs6U4syr7KUZE2P1zW+weCRza+6ajgp12cc9Nq80qd6x
31
9.3(19)
8KhRSXeN6FizaU30lClwyWzC/8jf5LZu3jM5N+a/v4IWsAo8HTXy2ZrC3L6PKYnc16Y5EhzR+k6MeaMPSc1sJ6ZJymg/GujFWKmZEUVrVUMUPV5wQjMZfsx3oHWYhEaJxqdYotHpq7C8NnP6fgBOmA==
31
9(2)
TLZT3O9+g/kmg66PXyHOFAw1XHbmxI9mCMegS2yTqQ0qX7bF2aak88E3kFlTm/fFAIZpt7y8DYhbmYka/lM68cP2TzgDp8GhwPicZlnMnMo=
31
9(1)
U86GOpdxq1SMCR8hI5htfUwPjKu7hcbCCb30XW8stP5O5qbujOAS9bUiX0OEtZr1TiSuqWDGjCuRoqtlMKdY/gOE3BmGN1vu+tr60IxQzBAVWB929pAgEkMPLHBX1fQS
31
9(1)
W86p10gewOWTc6FzMcX8xpIbpQrVZtN6tMf48P9BvVPzg6XKXXCJCn4Fgu0A05qa15Z9lpAqbcHXwngl2ZMKwW+7H0a4MNcQ4A4X5yB3vSICqJ1sl3yX6wITA0lqoq4M9buXZND7rgfzNDUIHhbS5w==
31
9(1)
E5BFZtEAe35Y2IirjSPuNqWOqzd2AE403bQbZzk8XyLkIsp+TXeHI890ileSFSStheu51JAJdZlXoFfeGsMD103e+i8nvSujQomGyUDy4eorNmeAbOg78nUND29GBVYD
31
9(1)
NaQJBGJinGZ7thkBiXwd0Hmujaw1M5/LXpPqCkkYB9vhXlDpbVgKJWW5YIMglz9p
31
8.8(4)
QZrzvmlyyZnuSwawpgfz8HV6zf8WXggFXZgla6KD30Pjpv1Mh+YBg5MR/KuVcdny
31
8.5(4)
qpCjKBW4HuBSXw0yPqlHsHPJWkTxL2ZjtyiJDFcgD3k=
31
8.5(2)
TLZT3O9+g/kmg66PXyHOFOY2zeGH+mlNOYJ8FU5MvuC3ZKv2BcLyy5tZLWLLEuKF
31
8(2)
3IODsArVoww5QNKrkPKZWtKvvAPkHlC2l3D1qUwAu4WPINfURtOcbU4pw7Gq0i9OQtkZf7m1xnG2c9HNgL13Zo0PRk/XrzYW5N08lgZEXlc=
31
8(2)
gPCrVJEwGGEr3SRPGObOoINIDNTZ4dFTjfdX49iBC5s=
UO9ypwuu/F5PdiMYScSbRGX85wJ1Urmu7QUXdt63B2JyBLNo+3PXtttGLP7zkMKxvKaJ9d8egz3CGQoHmWcLMa4McE3dfvhycg0kdFErx7ohaq5DOG7u131dB1lncjsu9jncbq+AaBLurUVKKMuFZw==
31
8(1)
J6fNBhZyj6uO0dd5yWYn3eHK/g6EHzzLuIuPWwxI7oQvzr3Ch9aer7QHLiimUjtvVJvQ+PC3iOJV2PyP+OUq0xxp3OIkAnhEXNcUlj0Xdmc=
31
8(1)
N0y+fjyaCCG3N0kdeKTYka4oL3j73SIlYQI3gvhF4UNRl/qEnsH8Q1DKCvOCj9+kWqROXXqQLTSHn7P93KFFcUcaYGuyHe5PM6UGx6fyB7c=
31
8(1)
29/VsjM6FiXCCflP/Cxg7aYz39mBN0zsJYyZzr/3c0I=
31
5.5(2)
UUN8IOuXtoImlEahlydMj9lH/4VxGFcJ8FUoQULwQuifCcTwV1gUI9HG1nHNbgYZWLzNoqd08J2KB072ZqZCf+Qq4vLKJ2BrHxX4gygwAX0=
31
5.5(2)
1so1U1bFXQhxJHDkgHkJfTa8ydHIWnC/203ed0QzB+3whDuNMdVdYWpU/iyrrUBySTx+QCpqYMi49rMdKeVhdQ==
31
0(0)
Kl1yg5T4MPOdwwMzc9v1Opo/JgK/f1tJ0+4Q3tptNxLE8kB/IdQYJ8h3k/6FK5A7
31
0(0)
6GqmlarBWRraVUK02InZeO8z4V2i2l25b4JMOrQuKytu/hu8cT4+nI2oSy9RfjrgWUQ7H90kaiquxeo60cdkJg==
31
0(0)
ElAGngt8nnPiVVcOU3cwu22HV7SORSInJoPKHVZIFrFydg0ZM73+hwclziV8vcZUEUyY7/Rkw2UOQhEQOxVW3lLVOr/ANhw1Mde6WeNvOHg=
31
0(0)
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31
0(0)
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31
0(0)
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31
0(0)
y8e2YW8GT1hdJrRAxUVmyFzZ7M79Yd54xPITHtcxs7UX6j3hmbauWTX67lgUeGNu
30
10(4)
AyCZSLdKxfbRHGByC32RdnbdnQbW5NmuSyJDvSgSsqEiy50ynZFilNhlzazNSDFdW1HPyogp4/UuxqsfVkqVXZe+6UZEqLD0VAwQkRhYA7E=
30
10(2)
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30
10(2)
aX5pFJbguhugbhPG78na1MzQ+MSu6UAarKKMlgx8Z+OjlEshaSgHJ5455AKyqScbC03V1jqFMREDHZfa4TtnHAty9txk8GTstO8tXqAvYaM=
30
10(2)
9OQYHOMiHJQNoZM4UtWYKJ723h0rBvFlGDWn4v9ht+AdSwF59Es4bnR56SxgIw+gXB23aulAzX9L4BRpP9/6WsZ5hq8GrMKwZ5dpFX4v/bDLOLVbv3lUdUDbU0V5wiwmotu+wv0TzzknukNPPvhxoSZIv7jRJFZFY6KM4ZiLbvq64jn7CLZrzARKRVD1zbhC
30
10(2)
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30
10(2)
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30
10(2)
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30
10(1)
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30
10(1)
H1fPLSVsRynosJ/T/b5TSOqof6ltWGog6+AlW4Mc9wAHxkR2tPCuEcy4KbUDET1hD6P6KAXODW6IucggRh/GLA==
30
10(1)
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