Welcome to week 13!
Custom gold-mining charts (that are specific to your league settings) are now available in our app. They are calculated slightly differently -using the top and bottom deciles for the error bars instead of the pseudomedian confidence interval. Visit our app and set up an account to input your league settings.
The graphs below summarize the projections from a variety of sources. This week’s summary includes projections from: CBS: CBS Average, ESPN, NFL, FFToday, NumberFire, FantasyPros, FantasyData and FleaFlicker. The data for this article was collected on 12/01/17. For more details on WR gold mining and how to interpret the graphs above, see Chad’s post explaining gold mining .
Projection Graphs Standard Leagues
RB
Standard Scoring League Running Backs
From the graph below notice that:
- Alvin Kamara, Jamaal Williams, Kenyan Drake, Devontae Booker and Rod Smith are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- LeSean McCoy, T.J. Yeldon, Matt Breida, Wayne Gallman and D.J. Foster are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Leonard Fournette, Mark Ingram, Jamaal Williams, Adrian Peterson and Alfred Morris are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
WR
Standard Scoring League Wide Receiver
From the graph below notice that:
- Davante Adams, Doug Baldwin, Devin Funchess, Robby Anderson and Josh Doctson are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Tyreek Hill, Sterling Shepard, DeSean Jackson, Paul Richardson and Danny Amendola are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Antonio Brown, Jamison Crowder, Josh Doctson, JuJu Smith-Schuster and Zay Jones are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
QB
Standard Scoring League Quarterback
From the graph below notice that:
- Russell Wilson, Cam Newton, Alex Smith, Ben Roethlisberger and Matthew Stafford are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Alex Smith, Dak Prescott, Derek Carr, Marcus Mariota and Matthew Stafford are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Russell Wilson, Carson Wentz, Tyrod Taylor, Josh McCown and Tom Savage are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
TE
Standard Scoring League Tight-End
From the graph below notice that:
- Zach Ertz, Jimmy Graham, Jared Cook, Jack Doyle and O.J. Howard are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Delanie Walker, Ricky Seals-Jones, Benjamin Watson, C.J. Fiedorowicz and George Kittle are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Rob Gronkowski, Travis Kelce, O.J. Howard, Cameron Brate and Jesse James are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
Projection Graphs Point-per-Reception Leagues
RB
Point-per-Reception League Running Back Roundup
From the graph below notice that:
- Alvin Kamara, Kenyan Drake, Jamaal Williams, Rod Smith and LeGarrette Blount are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- LeSean McCoy, Christian McCaffrey, Danny Woodhead, Matt Breida and D.J. Foster are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Jamaal Williams, Adrian Peterson, Alfred Morris, James White and Charcandrick West are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
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yob+a187Ykec7lnH9eEXsvo4Kp/aW2MNpQqdESoW0Jq+ywa68aJB1Sl1fhqG7mhtEbdsMBYItjV3oAAABgW/OFNfy88J+B85LkOq/h55SLYgM1DKjLK0mxXk1mEr0WZ1/1SFEZ6cyAhnfoanF5aWX2HZek2D1nrnp77nRye53NQOGCpzOXN7dcdF5fDEkFoW2ZlmvrsM/etj6o0Hj60Ao3vOF/uv5KRZ0HgO2GYBQAAAAAsGF8YXkkSeEPlEoffOe8JJlDujqaPZiZOV6wMOgqHJJHMr9ULCoFiuaSKz8unNdkZq76JpjXzKiuHnDizkrXAF1Dh1v0/nlJil2o8Ib/YU/3HyodBQBsK0ylBwAAAABspJ5bivVKOYuNNgzoxGPdDMoc0uhQXmPPraJd7FfDnk1vSp7j+S+k55jHehXLOew6L8+XCkdlzksvcd1CpVb1dXg1UElJ7Et0uGFAniHFovpi1CkJX/aG//YXuyvoDwBsQ1SMAgAAAAA21CGdCEjKq3/cN6qBW/J4s61cAZ14+LLbqe9L56HtRefxhXUi4Ewql+Ty6sRDfTignfslyXzyUtethD3A4Yq3nHqZDvfckiRzKLuCwQbdcADYyn704sWLavcB1WHvPNjQwOLbQDWlUin+DIEq4tsQqAV8G2JdjWu4VwrkbD2EFfBtCNQIvhA3HxWjAAAAAIDtYsbej/74Su0AACAYBQAAAABsD6lx3QxKXr3D9HAAwMrYfAkAAAAAsMWFdmR3KPKcq3QRTwBAfaNiFAAAAACwxbnSewp5brGbEACgQlSMAgAAAAC2OF9Yvmr3AQCw1VAxCgAAAAAAAKDuEIwCAAAAAAAAqDsEowAAAAAAAADqDsEoAAAAAAAAgLpDMAoAAAAAAACg7hCMAgAAAAAAAKg7P652BwAAAACUNK7hXnluqefQCg1Toxodkuu8PhzYlI5hI8xr5p4iX8qMOgdcXrne0zsDaqhqv5Zhf/AU0PDoepxuXMO9ZV90BeT/WPta1uNCkqTJLoWjFf19AQC2LypGAQAAgJoUKh8S5ZnXF0Mb2xNsuHFdPaCbQ9lUVJIZVWxIozsUGq9ex2qGGdTNA9wKAMD6omIUAAAAqDXzCh1QrLK2kx/I3NjeYIPN62qvTMkV0PsfqyFdFJma1zcfKBxVrFeuh/KtX7HkemkY0PC6FymXrD+d1+RlhYPreSt8YfnW4TQAgC2NilEAAADUmOEdGt5R7U5UT2pcVytORVOjCkdXboa12ZyPYuqeTEkBfTiaTUUlNbTIF9aJgCSFL294N2pai3yj6vJKUuxetTsDANg+qBgFAAAAasbMgG4GJclzS+23nZ/LGtfokOTVifd0k9n0W9azx5Lk2lv61X3HpaD0jVLKW2x0ZrRwQVLPOflylsvMrqHZotAHitktvTrxmbNSZ+bDJpVeanPFS5RbYzQ1rt9cSF/RroQdXYeVUve/p3BU5uPVXcseZtdD7bzsjNdu803+GqPZhXqPONWpmROWXNt0g8YIANhcVIwCAAAAtcQV0ImHFW0IYy9C2vWZdm50n7DxzMdKlXzhkIafazicF7qFukosSBru1dXiSehPdPVANr9TVDcPaGZeoa682D1W9N5VXCLfzIBGe3OuKJlBje7QzArvW4vKr2Vezo7XVPkE87GuHsimokqvbTo5v8brAgBqGxWjAAAAqEl1Mpt++Hner/tGta+yN84MKCa5zsvXUiZQs8+/BW5jvZfZ7ftYrqDMoEa/kec9vXMkb0J9sZkBxaJ5tZ+ad2pCzSHNDOR9hGJDUkAD9tKl87p6QKZ084Dk1YmHztvt2lLzS6UGnIexqkvkGc+WPDvh/rwmP1A4qptdGgi/1MP+5kspt7R2NdeKBeU6r/cH1KDl/l7MoCR13XIKY1Pj+qJXphS+LF8mEd7IMQIANhcVowAAAMCWY0czXr2/7lvfYPO16MNbckmyt6E/oOEdutql0Khm5ks0j9vh3Wc587tb1POZXJKkZwVv8Wogs3Rpi94/7xzOfbvvM+fqz9Z2iRyTF6SCifkt8oXV5ZWi+s1a95RPzTvprSR/+jO/umt5nVRUKyXxXQ+zywU0HErfsW+yceoGjREAUA1UjAIAAKAmFZRSIldmEv2KtWlb4TamUqmGhpqsstu8ettD+vB53rKVZlRmVLEhyauu/JU9e56rp+ITu97L+5A07JEkebU/tyi1RS7JlJ7NO0noqi6RNe/Umb5TtBCEszzoE2nFNSKCGi6/tK7nVrpYdbXX2l9ZIWfBncncsYx1GSMAoFYQjAIAAABbymSXYpLnlnzLTrjGltNwSD2H1COl5vXsnuJfKhaVogr3KnZeHxZXB88rNa9nUvy2zKDMUud07Sl1tMKUsLJL5DY2JUU1WiZQLtg3qXIur1wFiwys8lrl9rYqtOKd2bAxAgCqgWAUAAAA2DpSowpHpUBFuzNhi2poUcOA9g2oJ72pesHKnjMDiqwYU76cTbhEaUV73AMAsGEIRgEAAFBjtsLs76qx958pOd3YHNLwkP5/9u4/tu37zvP8s0h3u8heoXpAE9jrTh2HGG8oM5mtWVx3FxitzXY1MRA4c4ZlAXtQ55Dd/DEGc13/0bncKn/wj+oumPlDmAuh+cNzAVoCC8gSPLVQIDldQ2lUYHayWDrdhDZ9LhjH7vZwR/PqaHtXXHFX5P74finxp0TKlCiKzwcMjPX9fvj9fr4fUuH05ffn84m2LS3UnhzER3GVzBQkO27aE8+SukO+wO1V4pNQi0oBkkTHiT7H6VMcj3H9TN9yzCe6Redn6b+DvNdhuK8kqc8MRiVJkiRpUIL1PQvcKXe3NkKZtWBnpFuN7TtviNSzPd+i9iyPdtvgqA8O8l6H4b6SpH3hrvSSJEnS8JjIk9ls/pOeA4jOkdm0XHTYxEgkAfKvbu973mA13I09GmSUwRqXM80pamm+f9Pe93yLWLht/VrLXPhSmswYC32cI3+Q9zoM95Uk7QuDUUmSJEkanIlrRIEC2RTLq3XxaJlSloUpoCWmzLG8ut1sY2vmex/t6RZn5wAqsyxktx9ka2J+4nw/O3iQ9zoM95Uk7QOn0kuSJEnSAMW4couFM1QKFKcotpyPznB5qw5xklSSfEvL6ByJG+QLVMrQzZT8HTzBLSJppu+Gu0VlZxtOJZa6Wyugawd5r8NwX0nSPrBiVJIkSZIGK8aVTdJL4bT6LdEZpm9xJduwnOVEnumZcEI3EE0yfYsraY6PA1Tu9aE7T3KLeLb5QYKnuDTZh44N8F6H4b6SpH773GeffTboPmgwqtUqEIm4Zrg0SNVq1V9DaYD8NpQOA78Nh1U1S3YWZsi4sOZw89tQOiT8Qjx4VoxKkiRJkiRJGjkGo5IkSZKk3t25ARB9btD9kCRpj9x8SZIkSZLUvTILZ6jUfnIfdknS0LJiVJIkSZLUvXJdKuo+7JKkIWbFqCRJkiSpe5NkNgfdB0mS+sCKUUmSJEmSJEkjx2BUkiRJkiRJ0sgxGJUkSZIkSZI0cgxGJUmSJEmSJI0cg1FJkiRJkiRJI8dgVJIkSZIkSdLIMRiVJEmS9sMqmTGWV9ufLGVZGCMT/Emx0aGZDkY1S2aMTHrQ/dgfpTSZFMtpNlapdmpUZiPLcopMarvNRqrxM7wafly3L9J6RJKkYfL5QXdAkiRJOoqWpzqe2kiRL9T9XCA/RXGGK9n975ZGU4FiAXJUlrg02eb8xqu1z2TyYDsmSdIgWTEqSZKkwyQoohxuZZbHKHY4Wc2SL0CS6VtkNslskl4CqOQ6lpdqy1H4eAxINAlQudfuXJliIWxQbyJPZrN9kCpJ0pFgMCpJkiT1T3WVhTMdU1FgfRYgdY14LDwSmSQ9B1Bc2ffuaXRdJAGVG+2mvZepQOLiwfdJkqTBciq9JEmS1CelNIs5gMQSp1fCvze5tMmlloORU/vdNfVNKcvaDSq1xRCiSRKvM1FXVhkslZBY4lKM5Vcp1qaoT9fS8K3PCZBoN7d911sEV0jd4vh8eKnoDJezRHbseTQJBe6UmYg1HC+tQJLxU+Qb228/SI9Fo9VV1t+sPXi7vu2t/5Ik9ZsVo5IkSVL/RGeYvtVzkFRaAYg+tx89Uj8tp1ic3Y4sgUqB/BQLrevD3mPhzHY4SIHFM5TKLKcaEvNiy2u7v0VlfvtSFXZPFccvAhTfaT5+O0f0Yt9CyVKa7FTdg0MlR3aMUkvLXvsvSVK/WTEqSZKkw2dY1pHMbDb8GM8S7/0iW/WD51p2RR+WcXgyQxOIldIUCw21n5TDmtDKLKV0w7tfnIUZ0leJxKDMwhkqsHgmXF42eHlQklm5QTUdjkJvt8gRneNymghd7QsfOU90lsrdxqOrFCHRr5rl1e2i6fCfB8rhzk6LKdL5hje71/5LktRvVoxKkiRJA7I8RmaMxRwkmd7cS6iqg3Q7B43rwxLj0jWiADwqN7ZOks4SiYXNLs+Fh+tfPhG8tsCjvd7ici1R7SpdjpFIQq6heDOoVj7dpx2WNt6EpvUBYkzkSSWhwHrT9mK99l+SpD6zYlSSJEmHT1Ml5tFUhiRRqBSgwGKqrkiwZiTGgWq1Gol0F4wNtoS27fqwnTRNTg+XkU0yXv8Wx4hCBR6Vw7e+p1sw3nOeeHwcCtxeJV4LLm/nYKZPoXw5LHc92xKzjl8kX6ByD+pP9d5/SZL6ymBUkiRJGogYl2qb3ZSyLM6yeMa60SFRplrmEdxeoZKj0q5JtO3k9O6jwG5u0fuitPELkKO4UqvoDObRX+j5Ou2VqQAFsh3y66ZZ/C6qK0kaNINRSZIkadDiaVI3yBdYyxJvWWlUh0cpzVqHmHI4bjFJAoo5Slni/Z5HL0nSsDEYlSRJ0mEyGpPH2wjnGt/dveUoG+zHY2ubLJJEx4k+x+lTHI9x/UzfcswDuEU0CYVw8n4/59FvSTZvsiRJ0mFlMCpJkiQdmNru5E6ZHz5l1oKdkW4xEWs4Pky3qEXwxXeYONXXefTUlkwt8MjNlCRJw8Fd6SVJkqQDEwu3F7+92nxmfRb6m1Kpv4IFNGcaI0sozfdv2vsB3AIi54lC5QalewDR2G4v6F7t472WbT5TSpMZY6HluCRJA2UwKkmSJB2gs3MAxSmWt7LRMsspirTfzluHS67hjdvYmvk+RLeIkUhCgbUbkGS8j8Fo7eNdmWUhS7V2cGt9gMT5ft5LkqQn5lR6SZIk6QBF0kzfZTFHcYpi/Ykk09ecgDxQOTIdIsjpTeKTpJLkC81vXHSOxA3yBSpleMKQ8QBuAcDxcShQKRCd6/NHbuvjXZklO9twKrHUXAkrSdKgWTEqSZIkHax4lvQS0WTt5ySJOdJ54sZGh9tEnumZcLY4EE0yfYsraY6PA1TuDcctgHhtxYb9KOEMPt6J5PaR6AzTt7hkNbQk6dD53GeffTboPmgwqtUqEIlYliANUrVa9ddQGiC/DaXDwG9DabD8NpQOCb8QD54Vo5IkSZIkSZJGjsGoJEmSJEmSpJFjMCpJkiRJkiRp5BiMSpIkSZIkSRo5BqOSJEmSJEmSRo7BqCRJkiRJkqSRYzAqSZIkSZIkaeQYjEqSJEmSJEkaOQajkiRJkiRJkkaOwagkSZIkSZKkkWMwKkmSJPXdKpkxllfbnyxlWRgjE/xJsdGhmTRMVsmMkUkPuhtPYjX8lax2brKRIjPGQrbzy8fIjFFqd76a3X5tcJ3t/0S03rrlSPNLJEl9YDAqSZIk9dvyVMdTGykWZ6ls/VwgP8XCUMdJ0sgYvwhQudvmVPXe9t9vt4sv79wASJzfj35JkvbGYFSSJEnqozLLYxQ7nKxmyRcgyfQtMptkNkkvAVRyFoJJQyByCoBcm5rQMPecASiutJwuUyxAkvEYwESezCaXJnu49R5eIknajcGoJEkaPcFUR6nvqqssnOmYigLrswCpa8Rj4ZHIJOk5aJukSF3zP2sHZJIEAI/KjceD3BNOXyUK3GmZj1+mAtGLRA6gk5Kkbn1+0B2QJEmSjoRSmsUcQGKJ0yvh35tc2uRSy8GwBk06ikpZ1m5QKYQ/RpMkXmeiruxxI0W+QGKJSzGWXw3jRZJM1/79YOs3C0gstSmZ3PUWPTXb1ekZijmK7zBRvwJGmQowQzzGoyT5AnfKTMS2z5dWAKK1X/btp+66A21f0qfhDdPa1v5UV1l/s/YqiM5w7ur2v+tI0vCzYlSSJEnqk+gM07d6nusaJibP7UePpEFaDlbULWwfqQSL6rZuXnSPhTPbARwFFs9QKrOcavg3hmLLa7u8RQ892c3x56BlmdH63+Lj4wDFdxoaPLoDcLqvE+H3e3irWbJTda+CSo7FM2w0VctK0hCzYlSSJI2qzJgzGvVEMpsNP8azxHu/yFY13LmW/ZdGZma0v4lHUykdrqq5VZxIOSxarMxSSjf8vhRnYYb0VSIxKLNwhgosngkX5A1eHhQ/Vm5QTYcfmi5v0VNPdhU5T3SWSo5S3a/87aBa/DxA/ALkGpPTYKL9zF7+E9FJX4e3Wq0+9e//y2N/82HD8AZLf2yXkZbZeJV8gfw8E70HypJ0KFkxKkmSJA3C8hiZMRZzkGR6s5+JiXQYBFlh/Yq6xLh0jSjQukZnknSWSCxsdnkuPFz/8ongtQUe9XiL3nqyqxiJZOMLg3n0tY2ViBGlYYOm6jtUIHGhxxvtqN/D+5uvzTcO7ypFIMnZrSrXWO0taLf3lCQNJytGJUnSqMpsVqtVIBKxXk0HrwxJolApQIHFVF3ZV01TRerRVa1W/TV8UoewvrjtirqdNO1KFC68uxU1BmJEoQKPyuEvS5e36Kkn3Tg+DoXtZUaD3JPx2iPESCTJF7i9SnwS4NFd6Pc8+v4P7zONwxsL/wN1PV23rmiMK6Py3yVJI8JgVJIkSTp4MS7lw7+WsizOsnjGulEdUWWqZR7B7RUqOSrtmkTbbkE23vU6C13coodmu2maLH/nBjQWhI5fJF+guBJOQr+dgyTH93q7XezT8MY4N8NijkouXO5jz9tVSdIhZjAqSZIkDVQ8TeoG+QJrWeItK41Kw6uUZu0J8sc+3qLPPZkkAcXaMqPB9kfRuurLsCTzDlWIrFJsqdnsi/0e3niW6edYmw1vEezslIfEHJf8L5WkI8JgVJIkSRq0oL6saZ9raahtbSxGkug40ec4fYrjMa6f6VuW1+Ut9qMn0SQUeFQmXg7X4myYlh4kpwXulBm/B7V9mfroAIYXiKeJp6HMxjsUb4QRcHEWTtV2ZJKk4WYwKkmSRs/ILN2oQ6a2GbRT5tV3B/mftVKWtVmY40pd2WD1XmOjMmvB7kC3mIg1HO+bLm+xPz0J/zGjTGkF2hWEnp6hmKNShhstsemTO4DhrRdjIh0uqLqRalglQJKGnLvSS5IkSQcjFm4YfXu1+cz6LPR702ppnxyHClRuUK07GOwvFH2u9nOwUftMY2wHpfn+1TN2eYv96UnkPFEorvDoDrRbxPP4cwCVe1QK+zCPfv+Ht5olM0amZcr8+MU+3UCSDgWDUUmSJOmgnJ0DKE6xvJWNlllOhVNxz1qBpWEQLqBZ4Ho2PFJdDQsYm/PBXMNHfWNr9ncfdXmLvvck+HeOHPkCtNtxPkhOK7MUO+199OT2c3iD/pNjIbudgFdXue6/4kg6UpxKL0mSJB2USJrpuyzmKE5RrD+RZPpa//dmkfbFJNPBfuWzZGbrjs/UTa+eJJUkX2j+qEfnSNwIJ6HzhLPLu7zFvvUkmCwPMNNucYwYiWTH2PRJHcDwxrg8R3aWyizZ2cZTM86jl3RkWDEqSZIkHaB4lvQS0WTt5ySJOdJ54v1dglDaT/Es03ONH+MlMtmGNhN5pmfC5SOAaJLpW1xJc3wcoNK0JumedHmLfepJvFY1ub2AQKPg+u1j0yd2AMMbSZNeIpGsO5Qk1fJGS9Iw+9xnn3026D5oMKrVKhCJWJkgDVK1WvXXUBogvw2lw8BvQ2mw/DaUDgm/EA+eFaOSJEmSJEmSRo7BqCRJkiRJkqSRYzAqSZIkSZIkaeQYjEqSJEmSJEkaOQajkiRJkiRJkkaOwagkSZIkSZKkkWMwKkmSJEmSJGnkGIxKkiRJkiRJGjkGo5IkSZIkSZJGjsGoJEmSJEmSpJFjMCpJkiRJkiRp5BiMSpIkScAqmTGWV9ufLGVZGCMT/Emx0aGZ9kkpTSbFcpqNVaqdGpXZyLKcIpPq3GYfVLNkxsikD/CW/XZoH+HQdkySdFR8ftAdkCRJkg6B5amOpzZS5At1PxfIT1Gc4Up2/7ulLQWKBchRWeLSZJvzG6/W3qbkwXZMkiQNKytGJUmSNOLKLI9R7HCymiVfgCTTt8hsktkkvQRQyXUsL9U+iSYBKvfanStTLIQNJEmSumMwKkmSNMKCueGjrLrKwpmOqSiwPguQukY8Fh6JTJKeAyiu7Hv3DqFBfmYukoDKjXYz5ctUIHHx4PskSZKGl1PpJUmSNKpKaRZzAIklTq+Ef29yaZNLLQcjp/a7a2ovmoQCd8pMxBqOl1Ygyfgp8u1eVcqydoNKbT2EaJLE60zUzccPPgmpWxyfDz8G0RkuZ4lAdZX1NyluvXaGc1e3U/LmG6VZy1HZseVOnSmzcIYKTG8Sr3tJUNEcneNK3WqbQZ+Dg9Us2Vmic1w5z8Y8+doneefe9mT7Fi0rfgbdS91iItZzT0pZ1mZrI5bk3LUnGltJknpkxagkSZJGWHSG6Vvt16zcQWkFIPrcfvRIOxm/CFB8p/n47RzRi0TavWQ5xeLsdhAJVArkp1hoWSK2Mr8djlcgEqSBU9upKFDJsXiGjXK7G42xWEvutlqWeupMjEQS4FH99cvhNZtKZR/dAUicrzt0l4Uz21nkzr3tVeQ80bbluqsUgSTj9TFldz3ZCEZjq03hicZWkqTeWTEqSZI08kZnNn1ms+HHeLahLq9LW3Wm51pK50ZnJAclcp7oLJW7jUdXKUKiXRlvKU0xWCJ2qxSxzPKrFAtUZimlGz4AxRzROS6niRDGf8FCComt7Z7K4RZP+XkmmnLVHEVILYW1n9VVrk9RgbUs8drnpJvOjF8kX6D4DhO1V1XfqQWCBR5RC3/L4aXq48hKDtr1oU1v9yBGIkm+pVw3/EeCxlS6m56Eq/duNXuysZUkaU+sGJUkSZK6szxGZozFHCSbJzvrgAQ1lbmGasEgmzvdruz3dpDQ1U/QjnHpGlGgqTATSIapKEH+WKuFPDu5/dqJ4LW5NuWKqVvb0/Mjk1yeg8YSy246E6zSUJ/8ProLkJhp6HCQlrYWybbtA3farcrau7blusFDNRSudteTOzcAErW48wnHVpKkPbFiVJIkaeQ11VGqvTIkiUKlAAUWU3V1fzWjMJIDr4o9Pg4Fbq8SryVlt3Mw0z6nbrtEbEfjjTljLHy7r6frVrSMcaXtu9w0l7zdQrRddWaSBBRzlGrlzLdzkOT0cxTZriQN0tJo0y266MOTCMt1b1Ctxcft59F305NyuEBBQ5z9BGMrSdKeWDEqSZIkdSPGpTxX8mQ2mZ6DgqscDkb8AkBxpfZzMI/+wm4vK1NdpbTKcjrc4KhV86KxMc7NQG1Fy8wYCyk2Vjtcf7z9Cqd76MzpGYDbq2HLoDI03lhJGtRpNhfJ9tSHPQjKdQvcqRWutp1H31VPgoVTkxzv5r77/VySpNFlxagkSZLUo3ia1A3yBVc5HITGmsod5tEH6ncz71U8y/Rz29umBxsl5SExx6U9ve/ddCZ+AXJU7sFkOGU+car21HeoQiSo0+xQJLuvJl4nP7VduNppHr0kSUPC9NwxIwAAIABJREFUYFSSJGmEjcLU730SbJLTvAvQCDgMn5loEgo8KhOP7TSPnrqdskgSHSf6HKdPcTzG9Q5Fo63iaeJpKLPxDsUb4YbyxVk4VduRqWvddibIQG9QTYdT5oPYN1qr1jy+At0Uye6Hur5FOs2jlyRpaBiMSpIkSZ2Uw5nObrV0qGxv3X5qx3n0ZdaC/Y5uNWykTrlD+x3EmEiHZZIbKfIFiis9BqO9dCZMfmsLjAbzzYPFVStluAM7Fsnuq9MzFHN1+ezre5rnXlu/9RFOk5ckDZBrjEqSJEmdxMIdw2+3rCy5PguDqtobeZHzRKFyg9I9gGinisVgIcuZxiASSvNdlYtWs2TGyLRMmQ82Z+9ZL50JbnE7TbFuBc9gcdXKCsVC16tz7oNwjdd3ePQk+WyH36yNFJkxljst5CpJUp8ZjEqSJEmdnZ0DKE7VhTVlllPhJOKzA6raG3W1XYDWbnQxlTvX8N5tbM1n300Qv5JjIUu1drC6yvUnycS760xw62IO6reeD6osc+F2TAMrtJwkAZUbFAtPtM7p1m/W1n5WpSz51q3qJUnaR06llyRJkjqLpJm+y2KO4hTF+hNJpq85C3hgwnnlBaJznd+FSVJJ8oXm9y46R+IG+WBa+g6haozLc2RnqcySnW08NdPzAqO9dSZGItmSEgbBKLBP+x3lyHSIjJuWkghm01eerGI6UtvBLNjPaktiyWUrJEkHxopRSZIkaUfxLOklosnaz0kSc6TzxN1zZnDitUhu54hwIs/0TDhrG4gmmb7FlTTHxwEq93a5SyRNeolEsu5QktQSmexe+txTZ4KDTVPmT8+EBwe739HW4D9haedEnum55gHpOXGWJGnvPvfZZ58Nug8ajGq1CkQi1jlIg1StVv01lAbIb0PpMPDbcNiskpmCmT0GxDp8/DaUDgm/EA+eFaOSJEmSpK6Vgv3o3XlMkjT0DEYlSZIkSd2prrKYc+cxSdLR4OZLkiRJkqTdLI9tbxuVeN2dxyRJR4AVo5IkSZKk3WztP5ZYcoskSdLRYMWoJEmSJGk3E3kmBt0HSZL6yopRSZIkSZIkSSPHYFSSJEmSJEnSyDEYlSRJkiRJkjRyDEYlSZIkSZIkjRyDUUmSJEmSJEkjx2BUkiRJkiRJ0sgxGJUkSdLRtkpmjOXV9idLWRbGyAR/Umx0aKahtEpmjEy6b9fbSO30WWqrlCYzxkK253uV0mRSLKfZWKXaqVGZjSzLKTKpzm3a2nlkVmu/FLXL7uHBJUkaBp8fdAckSZKk/bQ81fHURop8oe7nAvkpijNc6T3GkvqvQLEAOSpLXJpsc37j1doHONm/m66yMEUFSJLOE+nfhSVJOnwMRiVJknRUlVk+Q7HDyWqWfAGSTF8jHgOorpKdopJj+UL7HEojbiLPxMHeMZqkUqByD1o/kGWKhbBB32ylojOks9up6ME/uCRJB8Kp9JIkSQIIp5MfGdVVFjqnosD6LECqlooCkUnScwDFlX3v3ig4Yp+owbhIAio32s2UL1OBxMW+3aq6SmaKCkRnyGStFZUkjQIrRiVJknTklNIs5gASS5xeCf/e5NIml1oORk7td9c0eNVV1t+kWCu0jM5wuTEHDD4/qVscnw8/PEGbOynyBRKNE9tLWdZmqQSXSnKuLmrvJFzDYYZMF4s2RJNQ4E6ZicbLllYgyfgp8u1e1WuvgnJpINpuKYmNxgevZsnOEp3jynk25snXfr+iM5y72nCj7ltudWPnt6bXC0qStCMrRiVJknQURWeYvtXzjPjSCkD0uf3okQ6FUprs1Hb0BlRyZMcotbSszG9H6hXaV1BupFis5Y9ApcDiGTbKu3Sg+1QUGL8IUHyn+fjtHNGL/enVdio618sCu3dZOLMdTQKVXIcbddey/VuTavPW9HBrSZJ2YsWoJEmS6gzp3OfMZsOP8Szx3i+yVWd6rmW37iEdFjVb3S4lDkPzcriF0WKqea+hYo7oHJfTRGi/53u4TC2klpiY3L5Ufp6JDvFi+BnrOhUFIueJzlK52/wgRUi0K3DutVcNqWinferbqeTq7gLVVa5PUaHNjbppWc3WinO3xrzM+qsU27013d9akqQdWTEqSZKkkbc8RmaMxRwkmd7cS6iqobDxJtA4Fz7GRJ5UEgqsrza2ToYJHR3KRe/cCK8WxHPEmLhGFMi1K3KsS0XTPYV3MRLJ5msGpc2n2xVE99SrajZMRaEle+1C6lbtLhCZ5PJc0IM2OfKuLYM1f4NwNhzzGJfyJGj31vRya0mSOrNiVJIkSXWaSi9HQhmSRKFSgAKLqe196reM4rA8sUNXZlumWIAkZ1vyxPGL5Fs3fx/fcQOicjjpuyGdjHGlw0elPhXtdV+j4+NQ4PYq8dq9budgpl2C31OvcgQJbWKGYg5yLF/oZfWJJOONvyYdl+jdtWU5nPjfWqx9eoZiruWt6f7WkiTtxGBUkiRJIy7Gpdr+NaUsi7MsnrFu9CgK0rcC2Q6JbVPJ5C5LzQZXS3K8iztXZlkM/nani9Yt4hcgR3GllloG8+gvPGmvAkH97GlYzFGcInqreZenjnYOjntq2bnbx5+D1mrW7m8tSdJOnEovSZIk1cTTpJIAa65UqP6a6TgrfHeTJNieC7/DPPpeba0qEM+SACD/6uBmo7eLOy0FlSTtJytGJUmSBDhbvCacVd37eotqckg/UcnmnXwOQjCD/gLFKYpTnO69HjmahAKPysRjnefR996r+onzl25ROUOlQDbdw95Q/XSHastyrtV7g+iJJGlUWDEqSZKkEVRmYYzMWPtNcjR0SlkWxlhojPOaM7UYUaDAo77csperRZ8jAkyG9ciLvWz+Hhi/CFB8Z8d59D32qvW14RZGOZb3UNb6JDp3+9Fd2HVZA0mS9shgVJIkSSMoCGLgdksAFOyO3TF40qF0HCpQudEwDbw5U6u96a3rJJTSZFpy1V10+AhtpMiMdQwWtzaI7zV5jJwnCpUblO4BRDstA7qnXm3fpbaURHGKjXJvPXwind6aMms5gKgT6iVJ+8JgVJIkSSPp7BxAcaouLSqznKJI+43LdZiFK1EWuF5L1qqrbTK14E2vzLKQ3Y5Qw/3iIXG+t5tufYQ2ah+hUpZ866bw9WpVmcU3e1zKM0YiCQXWbrTZk/1Je1VnIj+YxUZb35pqmeVXw02Z/H2UJO0P1xiVJEnSSIqkmb4b7sRdrD+RZPqae14Pm0mmZ1jMUZklM1t3vHEZza03vTJLdrbhAomlrndjr7ta6gb5Avkp8o2X2mEB0EiaxCzFAtezXOllTv3xcShQKRCd2+nzubde1bu0RHEKDnax0Y5vTZLpg18TVpI0KqwYlSRJ0qiKZ0kvEU3Wfk6SmCOdJ95jQKbDIJ5leq7x3Vxqk+sFb3oiuX0kOsP0rYb8tHsTeabnwmngQDTZ1aUuLQFUZnubrh6vLe+wa2Xr3nq1bZLpGeCgFxtt/n2k9vt4cF2QJI2az3322WeD7oMGo1qtApGI//wqDVK1WvXXUBogvw2lw8BvQ2mw/DaUDgm/EA+eFaOSJEmSJEmSRo7BqCRJkiRJkqSRYzAqSZIkSZIkaeQYjEqSJEmSJEkaOQajkiRJkiRJkkaOwagkSZIkSZKkkWMwKkmSJEmSJGnkGIxKkiRJkiRJGjkGo5IkSZIkSZJGjsGoJEmSpMOpPOgOSJKko+zzg+6AJEmS9IRWyUyRWOLSZJuTpSxrs1SCH5KkXmeiXbMjoJolO9v+VDRJYtgePHjjzm0S78vlVslM7dZmhky2LzeTJElDwYpRSZIkDbnlzoHXRorFrVQUKJCfYiF9EL06VCoF8lNkUlQH3ZNulevibEmSpH1hxagkSZKGV5nlMxQ7nKxmyRcgyfQ14jGA6irZKSo5li+0Ly89ClrLHstUy1yfolIgmyKdJzKYnh0CydF+fEmS1MCKUUmSJPUoM0ZmbNCdgOoqC51TUWB9FiBVS0WByCTpOYDiyj527JCMz7YYkUmu3CIKFFhfHXR/JEmSDgUrRiVJkjSESmkWcwCJJU6vhH9vcmmTSy0HI6f2u2uHVYzLc2RnKb7J2cmGqsnqKutvUiyEP0ZnuJzdbrA8RhFSt5iINVwveAuic1xJd3UdaqugRue4cp6NefLhuxb5rSn+2X+3nV9vpMjXLrI4BjBdt9JoKcvaDSpbd9mH5VODR0vd4vh8+NGqf5ZdH5PumgWPmVjiUozlV2st6wqctz7k0H4J3V2HosOAE53h3NXtAZckaVRZMSpJkqThFJ1h+lbPM+JLKwDR5/ajR4ddJE0CKHCnbrf3Uprs1HZ+B1RyZMco1X48PQNQadkg/nYQTJ/f8Tqp7etsu8vCme2QDvjFEotn2OhiD/rlYNHY+rsE68buw6ZJlfntXLJCmGnuOlz00gzgHgtn6loWWDxDqcxyqiHuL7Y8Yw9D0TLglVy3Ay5J0pFmxagkSZL25IBni2c2G36MZ/eyWflWCd65lv2XDtfk930TTUKBShmCasHV7cLbMGIus/Eq+QKLtdVI4xcgR3GlMYNepQgkGQ8Wb83WKivnuJwmAtUy669SrLvOlkoOILUU1jZWV3/1b6ae/gXk55nIAkzkmSizcIZKU61ommLjorGUw1rLyiyldJ/2r68p5uoep/bUuw5XD82Cu8zCDOmrRGJQe+rFM5Bk+lb4mEFtaeUG1fR2Ptv9ULQMONenqNQNuCRJo8qKUUmSJI2A5TEyYyzmINmQtY2a4+MAlXvhjxtvQtM07RgTeVLJutVIJ0kAuYZqx7Dw9mKY0wXLuQbT6oMjkRiX8mGBauuqpqlb2zO+I5O/Ov+vAbhTyx87CGpU6xeNJcala0QBeNRN/WOB7Fi4CGzTn+XWpVeTYSpKrVy0q+HqutnWXdJZIrGw2eW58HD9Y05cC9eHfbTXoWgc8NpddhtwSZKOOitGJUmStCdNJZyHWhmSRKFSgAKLqbo6u5o+Ps7QFJ+Ww6rDsy3LEYxfJF+gcg8mAU7PUMxxe5V4reXt+sLbMhXqfqwTvHDrOqFanemWY8921d+2i8buo/HGlUO7HK6uRzWwFS4HwjVwm4YoRhQq8Kgcfm57G4qWAR/dlXYlSWpgMCpJkqQjL8alfPjXUpbFWRbPjHTdaDTIxYJAs0C2Q5JbuRv+pXk2fTCPfqY2gMF1khxvucLx5xquExpvs1VRb8pUyzyC2ytUcmEs25Vk80z2HTQvRNvlcHU9quFd2maU3Q9RN0Px5AMuSdLRZDAqSZKkURJPk7pBvsBalnhLheOR9+jOnl42SQKKd6hCZGuq+IXGNu3St75XJpbSrPWUhB5dDoUkSU/MYFSSJEkjJpzRfHf3lkdPsIl5tH5idXdFlMGk+DtlJgi3UD/dNFW8FpvWq96jj7b2ziJJdJzoc5w+xfEY188cYD7YZc1pL6Wpe3AohkKSpKFnMCpJkqQeDcfqou22NT8Yh3Z8qtmGreTDlSsLPGoJNFuFs+nfYRwq1M2j3/E6j+5C65z0vSmzFuw4dIuJWMPxA9LlcPUyqns08KGQJOmIcFd6SZIkHUmxcIfu2y27jQdbqDfPBD/yylwPHvz1WmBXG6K1bHPbUprMGAv1xydJQOUud25A0+h1uk4tv2u/jGbv/Q8C2YnGfYRK8wdVI9nlcPU0qnsz8KGQJOmIMBiVJEnSEXV2DqA4xfJWNlpmORVWTbZuGn5klSllw/pZZmobKAG1IarMspClWju4NU07cb7hMqdnIEe+3Zbrrdeplll+NdyU6UmG+lFTFWSu4d3c2JpRfiC6HK6eRnXvBjoUkiQdCU6llyRJ0hEVSTN9l8UcxSmK9SeSTF87uvt058h0CsiSpBvLFbeGqDJLdrbhVGKpuSAxmE0PRC82j17H6ySZ3ttSm8GEdMifIR/MGZ8klSRfaH43o3MkbpAvUClDrOP1+qLL4eppVPfiEAyFJElHghWjkiRJOrriWdJLRJO1n5Mk5kjniY9YbBSdYfoWmXYZZTBEiWRz40utZZ6TJIAONY/NQ01tqPfa50u3tntVKQNM5JmeCSeqA9Ek07e4kub4OEClrxs9ddLlcPUwqntyGIZCkqTh97nPPvts0H3QYFSrVSASObLFEtJQqFar/hpKA+S3oXQY+G0oDZbfhtIh4RfiwbNiVJIkSZIkSdLIMRiVJEmSJEmSNHIMRiVJkiRJkiSNHINRSZIkSZIkSSPHYFSSJEmSJEnSyDEYlSRJkiRJkjRyDEYlSZIkSZIkjRyDUUmSJEmSJEkjx2BUkiRJkiRJ0sgxGJUkSZIkSZI0cgxGJUmSJEmSJI0cg1FJkiQNqVUyYyyvtj9ZyrIwRib4k2KjQzPt0SqZMTLpA71nKU0mxXKajVWqnRqV2ciynCKT2m6zkdrpoyJJkkbV5wfdAUmSJGlPlqc6ntpIkS/U/VwgP0VxhivZ/e+W9lWBYgFyVJa4NNnm/Martbc+ebAdkyRJw8eKUUmSJA2dMstjFDucrGbJFyDJ9C0ym2Q2SS8BVHLWDB4F0SRA5V67c2WKhbBBvYk8mc32QaokSRphBqOSJElHUTCF/EiqrrJwpmMqCqzPAqSuEY+FRyKTpOcAiiv73r1D5Wh+DC6SgMqNdrPpy1QgcfHg+yRJkoaRU+klSZI0PEppFnMAiSVOr4R/b3Jpk0stByOn9rtrAqiusv4mxdo6BtEZLmeJ7NLs2G9N8c//ok2zTqJJKHCnzESs4XhpBZKMnyLf2D5YWiGxxKXJ2kcoSTq/fcdqluxsy8HdniV4VXSOK+fZmCef22557up2Li9Jkg4rK0YlSZI0VKIzTN/qeVp0aQUg+tx+9EihUprs1HaSCFRyZFOUdmn21C+WyI41N9vB+EWA4jvNx2/niF7cJWCNZ0kABa5vLThb5nqtynjrtV0+C8BdFs5sp6JBy8UzbJS7fRxJkjQgVoxKkiQdXUdgGnVms+HHeJZ47xfZqjM917KL+hEYokOimg0HOTrH5TQRqJZZf5VigcVUXSXm6nbNb5hul3/57n/9xb/5sLHZjiLnic5Sudt4dJUiJLooDT47R3GWyiwb55mIUZqnAtG57frTbp8FgEoOILXExCRAdZXrU1QgP8+Em31JknSoWTEqSZKko2t5jMxYOHV6enMvoaq6FCztGp3jSjrMDSMxLuXD8sz12rZXG29CfSoKxH79tb8klWxotosYiSTkGuo3g6Lg012UEkfSpJIA+Xmqq21C8y6fZUvqVpiKApFJLs8BcKfdKqiSJOkQsWJUkiTp6Goqtxw5ZUgShUoBCiymmL7WvPLj0R6ig6uHLVMB2tXknp6hmKNyDybDXeNJcrYlvhy/SL5Qa9aF4+NQ4PYq8Vr72zmY6Tb7nrhG8QyVHNla+er2C7t8li1Jxhs/VC5oK0nSkDAYlSRJ0lEV41JtF55SlsVZFs9YN7o/gjAxyfGWM8efA2rT3oNmBbINie32xPTm2fGdxS9AjuJKrfI0mEd/oesOxzg3U9u8a6Zxydoun2XLeA/bRkmSpMPEqfSSJEkaAfHa7Ok1l33cP+0iwv0qn5wkwfZs+u7n0W+JXyUKdNqS6yCfRZIkDYYVo5IkSUfR0Z4hvjfhZO2uaxKPgIP+GNyhSnOeWL3X0izZtH9RtVqNRHqvuowmocCjMvFYb/PoAxuvhlPmt3ZhatDls0iSpCFmxagkSZKOkjILY2TGGrbl0ZMoZVkYY6Gx0rY5IowRBQo8ann5o7uwVZXZudkejF8EKL7T+zx6qGbJF2CG6TmA/Kt1GyV1+SySJGnoGYxKkiTpKImF86Nvt2wdHmw13lN8JuA4VKByo2GP9eaIsDbszSsVlFnLAURP7dgMSmkyLfHrziLniULlBqV7ANHYbi+o69X1WYDUVeLplr3mu3wWSZI09AxGJUmSdLScnQMoTrG8FXWVWU5RpP1+6NpZuLBmgeu1oLC62iYiDIa9MstCNoxQq2WWXw03Mtoa9tZm8FT59XAfpMT5XnoWI5GEAms32mwNv4PSPBWIzoXT57c+MFtVxl0+iyRJGnKuMSpJkqSjJZJm+i6LOYpTFOtPJJm+5gbivZtkeobFHJVZMrN1xxs3c98a9sos2fpmSabrVhRt1+xY8H8SSy0Lfe7m+DgUqBSIznX9zq6ymIMkl9PbXUrdIF9gMU0m28OzSJKkIWfFqCRJko6ceJb0EtFk7eckiTnSeeI95m4KxLNMzzWO51KYITY1axh2asPerlmirtlvTTF9qyFm7bZjtYURui81XZ4CSLzekG9OvA5Ajo1yQyd3fRZJkjTMPvfZZ58Nug8ajGq1CuxlA1BJ/bPHfXgl9YnfhtJh4LehNFh+G0qHhF+IB8+KUUmSJEmSJEkjx2BUkiRJkiRJ0sgxGJUkSZIkSZI0cgxGJUmSJEmSJI0cg1FJkiRJkiRJI8dgVJIkSZIkSdLIMRiVJEmSJEmSNHIMRiVJkiRJkiSNHINRSZIkSZIkSSPHYFSSJEmSJEnSyDEYlSRJkiRJkjRyPj/oDnTr5+8vX/83P167fx+AkyfP/d4/v3zp619u3+77a0EzTp77VvtmkiRJGhqrZKZILHFpss3JUpa1G1QKACRJXORsmsjBdvAIqGbJzrY/FU2SeJ2JlsHfSJEvdHxf9knYzxky2YO7ab2BPLUkSdofwxGMvj//7bla1gnA/ftr9+fWfnxu9s+ufr2x4R/NrdW3W/v+3NqPv/Xnf3bJbFSSJGlILU91PpWiWKj7uUCxQPEG03ni+9+xEVEpkJ8inySdN3GWJElHyTAEo+/Pz63dh5PnZv/4alD8+fP3l/9k7vv376/Nzf+Tla1o9OfL355bA05+a/aPL339y9vNvv8ny//YaFSSJGn4lFk+Q7HDyVKaYgGSTF8jHgOornJ9ikqBxfTAKgqHW2slZplqORzVbKohG53IM3HQ/Ru80XxqSZKOqMO/xujPl/9NkHbWUlHgy1+/9Gez5wDW/vr9rYb/9sf3gXOzf1abO7/V7P73r7+PJEnSwGTGyIwNuhPDprrKQudUlDJrOYBULRUFIpNcWQIgR2n/ezhwB/G5ihGZ5MotokCB9dV9vp0kSdLBOfzB6H/82X3g5O/946aKz6//k3MAn/zs58HPtVz0n3y9sdnlb52sbyZJkqQhUEqTnaICiSWmZ9q1KFMBkozHGo9PkgDgUXm/+zhKYlyeAyi+SbV2bCNFZozlxqi0uspyKkxsM2MspLfbhw2yZMZYyEKZjXTQLJKNsZCm1O+3bKfOlFkYIzPWHKAvj9W6V6eU3j7Y+tStd+n7g0iSpP1x+IPRr19dWVlZ2X0mfBCgNuei8OXffga4/+N/azIqSZI0TKIzTN/qvMXNJJlNMq56eVAiaRJAgTudU78gzq5f9bWSI5tqV717l4Uz5HMNLRfPsNG/SLF9Z7aS0BiJJDQF6EHaDpUbDXnuozsAifNt7lLNtrlLfx9EkiTtm2FYY7S99/96jbpK0p//7JMODf/+b5+E+x1OdlKtVndvdCSMzpNKh5a/htLAHcCvYZjdOZt+B5nNhh/j2b3unrRKkTaVpEd38PvzAX78fx+Dp/h/flmt/rpDk6f+sxeO8SE/u1WtjgFP/er/PQb8ejPswOP/6dhi7ingt/71L8//i18fg8efPP3vrj790wKLv/er/+ovf3Ws7kaVHPCbf/QX/+lr534DPF57+p1/+fQvIP8//HL8zU4d6LKfAKx9cTH3BfjN7/zFf/r9c78B+OQL//7qF//mw+3O/L3fP0bhqZ8sPx7/F78JL758rMJTAIVfl6u/DC/1ydM/KTzNC7/6e2O/qlabnvoL//PsF4Hf+YvHTXfZ9UGkw8f/p1Q6DPxNfEKRSG//Zn74K0bbq608ujXDPpxx/9t/v8ML7v/sPx5Q1yRJkjQ4G28CRC9aSdp3vzn2DwD+z4+fanf2C//uvw9S0cf//F/8OshAjz3zq9//y1/+DvDh0/9urflq/+i9x0EqChw796vz//o3AP/rU4/70NWn/v3/+AXq80rgmV9/7S8f/6MXtjtz7Nn/D/jFT7dLRX7x06fg178zBXz+8SfhwcfvfeEX8FsvhQ/VYO1v/xR44Vf/Rf1d5n/1W8DS37ZmVJKkQ284K0bfn/+j79+Hk9/64/3aa77XgHkYBf8KMQpPKh1m1WrVX0NpgA7627CpKFJ9V0qTL0CSy+nmU0dy8DNj9O0D/HcB+DtfjES+2KnJo78D8Pm/eyy449N/C+ALY5FIBMoEA/zP/ttjTd05M8NPc2z+H7V+BjdKPvW1r211vFqtRn7nqwD8raePRZ7e6YG66CdlPv4Qkvz+VPPYfG2av/mw1pkpEv+S4tIXH/3FF4Py5PUlSH7hzD/kp0tPffw3kRe/BvDoZwD/+VfbPfUZolD58On/JfP0uau1TcAi/DebwBfgCzs8h3SY+L8NpUPC/3l48IYwGH1//ttza3Dy3OzuC49KkiRpVJTSLOYgybQLj+6n6Kl2R2t7YR1vOXP8OYDK3caj4/v5HgWdKZDtsH7CVmdOz1DMcXuV+GT4quhF4qca2tzOAZxuu9ZtjHMzLOao5FjMAUSTJF5notPCuJIk6XAZsqn0P1/+9oW5tfuc/Naf/9nVhm2W/v5vn2SnCfOdJ9lLkiRp6G2kwlQ0nd/r4qTaTbAH0U7axZ2RtkHq4RC/AFC5B1B9h0oQ+06SAO5QpbZk7UzHD1U8y/Qc0dqPlQL5KTJjLGc7vECSJB0iQ1Qx+vP35/9kbu0+nPzWn7fWin75t5/psMVSsPqoJEnSAB3JedyHRZnlVykWwlR0pGpFD/hzVSkARGOdW9yhSvNbUL23n33aQTefh0kSULxBNc2ju1CrDI0mocCdMsdXABIXdrpGPE08DWU23qF4Ixyl4iyc4pKlo5IkHWrDUjH68+Vv/9Hc2n1OnptdaT+DPigZXfvr95tf+bNPqN9usibSAAAgAElEQVSlSZIkSUdHmYUzFAtEZ8iMWCp6wKpZikCS8bbBaIwoUOBRy5kgcIw+t6+967YzrYIM9FEwZb62FMDxcYBKOSySbT+PvuWmE2mu5MlskkoCFFf21ntJknRghiIY/fnWZkvNE+jrfPkf/167ZPT969+/Dzzz2+aikiRJR0yZ5TNUIDrHFWcu76sy12cBEq93SJ9j4XTytaY3osxasPjmQU6o79QZKKXJjLFQd3z8IsDtNEWIXgyfLpxivxJWIrcunBqoZsmMkWnZ6Su4piRJOvSGIBj9+fKfzK11mEBfr5aMzn17/v2fB698f/nbc2vAyW9d7pSnSpIkaUhtvEoxSEVbkin1TZlSloUzVICZneaGn50DqMyykKUKQLXM8qvhpkxnD3ZSeWtn2NqeCxLnt1tGzhOFYlN6GyMKlVy4HVOnSuTgteQa7lJdrYXIO07AlyRJh8DhX2M0LPnk/vf/6ML325w/N7sSVpF++dIff+vHf/T9+/fX5v5ora7FyW/9sdvXS5IkHTGr5AsAlVkys23OJ5Zc4bF3OTK5DqeSpHcsy42kmb7LYo7KLNn6dyTJdN9XOejcz+lN4jt0BhJLTNSvBhAjkQw/S9tT5oNgNGh/no5iXJ4jO9vmLjuHyJIk6XA49BWj7//12u6Nar586c/+fPZb505uHTh57luzuxSaSpIkaQiVXMDxoERnmL7V1RKu8SzpJaLJ7SOJOdL5jlu676ugM4m6zgQP0ppXBiuKNk2ZPz0THmy/pmpNJN18F5Kklsi4toMkSUPgc5999tmg+6DBqFarQCTiJgXSIFWrVX8NpQHy21A6DPw2lAbLb0PpkPAL8eAd+opRSZIkSZIkSeo3g1FJkiRJkiRJI8dgVJIkSZIkSdLIMRiVJEmSJEmSNHIMRiVJkiRJkiSNHINRSZIkSZIkSSPHYFSSJEmSJEnSyDEYlSRJkiRJkjRyDEYlSZIkSZIkjRyDUUmSJEmSJEkjx2BUkiRJkiRJ0sj5/KA7IEmSpMNp/Y3vvXbz5FsfTZxtPffg4dvXfvLuzcclAOLxky9e+d1Xzo4dbAcPg823L/9gvtTuTPxY/NQzV1594eyJvV354RvPr92Lnzx16kvffPXE2RPtx/bB+ofv/ejTd+/d58U/uP7KUIz/UX0uSZI0hAxGJUmS1Mb6xms3O566/Nr9+jCwVLpfeu3+uy+fu/7drxxE34ZC6XGp9Pi1mx/Er+492iuV7pdK3Lz5aYd4+sPvvPZBmE2/uPeeHryj+lySJGnIOJVekiRpL57/3vPPf+/5QfdinzxY33j+tfsdTj5847X7JYi/fO6HH/3hRx/94Ucf/cFbV48BpZtrb6wfYC/bGtD78vJbwVBs//nhD//grZePAaX5H1x+e3OvFz4WjwOffvygzbkH731SChsMnaP6XJIkaagYjEqSJKnO5vobKy91TEV58PZPbgLxr/7pd79SmyM+dvaVC2+9DHDzRw8Poo/D4MSJsbPfvfDDIDKe/w/re73Oiy+ehMfvvtcmWr3/8WPiz7x4au+dHKCj+lySJGmYGIxKkiSp5uEbz//gtZuPiZ9864fnXm7X4v7Hj4H4iyeaVs48+82TAPc+bVcCOLpOvPJPr8aB+wvNRaOb629vXL78veeDEtfLK2+sd6gqffZLcSi9+6BlYB/+6CbxF0882/ZVDx6+/cbK5edr139+5fIbH643XOLhG89/7/nLHz7g4RthN1be2Orkg4dvv7FS99qH7d7WzfW3N7ZvscMj9Oe5Nt++/L3nn/9ea1Xy+hvfe/7579WV5XZ6tN0fufOIBXdfebt1INY3ng8vK0mSho3BqCRJkuoce/nquR9en+i0ZdDZ7/7hRx/9ofvhdG3slSsnaU4AH75x+Qevzd8vbS3UWnp887UfPP9Gu3rbkydejEPpk/eagrf1T25y7MVvtHsj1jcuv7Q2X9saC4DHpZsfvPZSa6736bXLazfDdo95dgzgwYfBy+teu/ZSc/BXe4StA6XHN1/7weW2j9DWHp6rN+0erdPx3Uds7BsvHmtb4rr+o/u0+6cCSZI0BNx8SZIkae+GfZnRj/7wo4afv/Ldj/a4e1L7eGjYx6cvTn4pDqXSp/chGJz1N9ZuliB+8q0/DQPoB+sffue1D0o31y4/27pT09g3Xjw2X3r88dbrg4v86D6cfLZNGre9COzWcgcP1je+89r9Eo/nrz18pX6DrNL9mxy7+tY/feXsGA82OQFsvv2dD0pA/Ktv/ekLZ0/U+lb64Nr6C989G7xs8+0wW6y9ls0Hb/+H78zf7/AIbdU9V6Kb5+pRm0frdLyrETvxjWfi849L7z548MoLdb17+KOb0J8kV5IkHTgrRiVJkvSkHny4YDzUyYkvnYLtjYbCsTr5Vl1Z7omzL1z/4VfjHVYjPfGNZ+LN67c+/NFNePmZs623W/+kZRFYTpyd+NOrx6DNWgfxq0GyCSeCctEH75aC7r0QdO/E2ReC1253YP0/zAep6A8vhK9l7MQrE9ffOkkvC6r29ly9a360Tse7HLET7Upcw9c+8w3rRSVJGkZWjEqSJO1dc8XlaHr4xksflIK8qSkeOvjxOfQ1qg/e+6QE8au/e7bpxIkTL8Y/KJU+/fgBzesYnPjSKSjd/GT9u18JX7X+yU14+ZvtynvPTnz00UT3/Tn1bENoGHSvKZo88cqFj16pa/PxpwAv/8Pmt/vsMy9z/ybtHqGtref6V+NhzegOz9W7pkfreLzbEQtLXN99b/OVWkms8+glSRpuBqOSJEl6Ag/fuLx2E+Ivn3Ph0R19KZgeHuxeVZr/wfPzbZs1T5kH4CvffJmbN+//aH3i7FmozTf/5tldbvngweb9+5t8/MmP3v30ZulxuybHnj3Z8HO4uVaHSHG3NmPPxqFl1n9ntef66/HEBej6ubrT/Gi7HYfdRqxlNr3z6CVJGnIGo5IkSdqjBx9eDmtFu1xWciQ9+PTeE1/j7DdPcvP+zR89/O7Zr+w+3/zBwze+85MOSWjftKvHHHv2FJTaNO4kfK6N//1fXYj0dx59b7ocsRMvXHn5g9dufvLegxdeOeE8ekmShp/BqCRJ0l6M/CT62u40hywVPYTvy/1PS0D8S/V1ij0PWrCD071PH/CVE7vMN3/4xktrN4O7xI+dOvWlZ5995tlvjJ18769emu9nVHrv403ONj3C5se9ZsDBc338f/1HiPR1Hn0vehixIMkNZtM7j16SpKFnMCpJkqRePXh75aX5x3Ds5bcu1HYqV1ubby80xGcnnz0Gj0sfb0IvwWi4Aukn7z144dkd55s/ePsnwVZCP7xev3k6D9o3b9ZN9zq32fy4xM5z1ZuFz/W//fgBn/ZzHn0PehuxYB3Vdx88eOVLP7oJnLxyeP5VQJIk9cpd6SVJktSTB+sbQSp69Yemort48PZfzZeoj89OPPslgJs/ebs5eHv4xvPfe/75lZbjgbFvvHgMHr/73sOP7zXXn9YLFgB9+coLjWWMD6+921W5aK17n6w3PMaHl5//3vPPb6zv+AhhwlhbTbU7wXP9cm2359py7+PNxrt+uHCz+9u10eOIfeWbL0Ppk/fWP73HgCb+S5KkfjEYlSRJUg8efPid1+4HqWjzpuSq8+DBw7ffCOpqefmtibNbJ87+7tU48Hj+pZW312sZ34NwD6sdFqw88Y1n4lB69yfvlnafvn3ztY31Wmr5YP3DNy6v3exy6c+we/dfu/xheIUHD9/+zgcNW9W3eYTNB29vfGf+MRC/+rtnWy/bWfBcP939uYIIldL8X71RG7cH6+Eqt0+u+xE7+82T8PjdhU9Kg5n4L0mS+sep9JIkSere+rUgh3o8/9L32m2rfvKtj+pCwJFx87XvdSpbjF/9g8a62rFXrp/7+PLazdLj+dd+0DCG8ZNvXX+hYzJ44kunoFR6XOLY1c7boJ999avxmx+UuP/aS/frDh+7+tYz7772Qan06W47xo+98qdfffelD0qlD1576YO64yff+u5Xttt0eIT4y+d6XnC2u+cCTrzyD1+eX7vJ45uv/WB7tONffevFT157guVTex6xYDZ96fFAJv5LkqR+smJUkiRJXXv4oyebtjxC4sdevnruhz/8w/+fvTsIbSTb9zz/K7ir1+8hC5IZZmgclqgyxOXJWd41WYwzjBPaVS1SXglmlSDIvJAgqrTw6mmpgQEv4haChFsGgaFXWjmMusoDNoo03FyOM63mBS+rkByiYTYGWbze5yxCkiVZsmVbtmzr+y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WR
Point-per-Reception League Wide Receiver
From the graph below notice that:
- DeAndre Hopkins, Mike Evans, Devin Funchess, Robby Anderson and Josh Doctson are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Tyreek Hill, DeSean Jackson, Paul Richardson, Kenny Stills and Danny Amendola are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Jamison Crowder, Dontrelle Inman, JuJu Smith-Schuster, Zay Jones and Jordy Nelson are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
QB
Point-per-Reception League Quarterback
From the graph below notice that:
- Russell Wilson, Cam Newton, Alex Smith, Ben Roethlisberger and Matthew Stafford are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Alex Smith, Dak Prescott, Derek Carr, Marcus Mariota and Matthew Stafford are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Russell Wilson, Carson Wentz, Tyrod Taylor, Josh McCown and Tom Savage are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
TE
Point-per-Reception League Tight-End
From the graph below notice that:
- Zach Ertz, Jimmy Graham, Jack Doyle, Jared Cook and Cameron Brate are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Charles Clay, Benjamin Watson, Ricky Seals-Jones, Stephen Anderson and Virgil Green are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Travis Kelce, Greg Olsen, O.J. Howard, Cameron Brate and Niles Paul are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
Projection Graphs Half-Point-per-Reception Leagues
RB
Half-Point-per-Reception League Running Back Roundup
From the graph below notice that:
- Alvin Kamara, Kenyan Drake, Jamaal Williams, Rod Smith and LeGarrette Blount are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- LeSean McCoy, Christian McCaffrey, Danny Woodhead, Matt Breida and D.J. Foster are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Jamaal Williams, Adrian Peterson, Alfred Morris, James White and Charcandrick West are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
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WR
Half-Point-per-Reception League Wide Receiver
From the graph below notice that:
- DeAndre Hopkins, Mike Evans, Devin Funchess, Robby Anderson and Josh Doctson are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Tyreek Hill, DeSean Jackson, Paul Richardson, Kenny Stills and Danny Amendola are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Jamison Crowder, Dontrelle Inman, JuJu Smith-Schuster, Zay Jones and Jordy Nelson are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
QB
Half-Point-per-Reception League Quarterback
From the graph below notice that:
- Russell Wilson, Cam Newton, Alex Smith, Ben Roethlisberger and Matthew Stafford are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Alex Smith, Dak Prescott, Derek Carr, Marcus Mariota and Matthew Stafford are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Russell Wilson, Carson Wentz, Tyrod Taylor, Josh McCown and Tom Savage are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
TE
Half-Point-per-Reception League Tight-End
From the graph below notice that:
- Zach Ertz, Jimmy Graham, Jack Doyle, Jared Cook and Cameron Brate are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Charles Clay, Benjamin Watson, Ricky Seals-Jones, Stephen Anderson and Virgil Green are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Travis Kelce, Greg Olsen, O.J. Howard, Cameron Brate and Niles Paul are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
Projection Graphs Defense/Special Teams and Kickers
DST
Standard Scoring DST
From the graph below notice that:
- Dolphins, Eagles, Buccaneers, Lions and Falcons are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Buccaneers, Saints, Cowboys, Seahawks and Bills are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Broncos, Ravens, Steelers, Dolphins and Eagles are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.
K
Standard Scoring K
From the graph below notice that:
- Josh Lambo, Wil Lutz, Ryan Succop, Jake Elliott and Chandler Catanzaro are the five players with the largest upside (as measured from their (pseudo)medians). For these players, some projections are placing much higher valuations than others. If you are projected to lose this week by quite a few points and are looking for a risky play that may tip the balance in your favor, these are players to consider.
- Stephen Gostkowski, Greg Zuerlein, Harrison Butker, Aldrick Rosas and Zane Gonzalez are the players with the smallest downside, which suggests that while their median projection might not be great, there is less uncertainty concerning how poorly they may perform. So, if you are likely to win by a lot and want to reduce your downside risk, these players may deserve extra attention.
- On the other hand, Matt Bryant, Justin Tucker, Kai Forbath, Phil Dawson and Adam Vinatieri are the five players with the largest downside this week. If you are planning on starting them, it may be prudent to investigate why some projections have such low expectations for these players.