{"cells": [{"cell_type": "markdown", "metadata": {}, "source": ["# ELO: Probey McProbeface\n", "\n", "Looking at the lower regions of the [leaderboard][1] for the [Elo Merchant Category Recommendation][2] competition, a cluster of users is very apparent. All with the same score: they all moved about 83 spots down, all made 25 submissions (0 after the deadline) and all have their last submission on the same day (16th Feb 2019).\n", "\n", "<img 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\">\n", "\n", "This looks very much like systematic leaderboard probing, with no attempt to hide this behaviour, for example by using a top kernel submission with a better score, they would blend into the regular crowd and be less conspicuous.\n", "\n", "Five are named \"Ella\" and there are further regularities hiding in the data...\n", "\n", "This notebook uses the [Meta Kaggle][3] dataset to pull on this thread and finds at least 56 teams **still** on the leaderboard that only made *probing* submissions.\n", "\n", "[1]: https://www.kaggle.com/c/elo-merchant-category-recommendation/leaderboard\n", "[2]: https://www.kaggle.com/c/elo-merchant-category-recommendation\n", "[3]: https://www.kaggle.com/kaggle/meta-kaggle\n"]}, {"cell_type": "code", "execution_count": 1, "metadata": {"_kg_hide-input": true}, "outputs": [], "source": ["%matplotlib inline\n", "import gc, os, sys, time\n", "import pandas as pd, numpy as np\n", "import matplotlib as mpl\n", "import matplotlib.pyplot as plt\n", "import seaborn as sns\n", "from pathlib import Path\n", "from IPython.display import HTML, Image, display\n", "\n", "HOST = 'https://www.kaggle.com'\n", "SLUG = 'elo-merchant-category-recommendation'\n", "FIGSIZE = (9,9)\n", "\n", "MK  = Path(f'../input/meta-kaggle')\n", "ELO = Path(f'../input/{SLUG}')\n", "\n", "def read_csv_filtered(csv, col, values, **kwargs):\n", "    dfs = [df.loc[df[col].isin(values)]\n", "           for df in pd.read_csv(csv, chunksize=50000, low_memory=False, **kwargs)]\n", "    return pd.concat(dfs, axis=0)\n", "\n", "comp = read_csv_filtered(MK / 'Competitions.csv', 'Slug', {SLUG}).set_index('Id')"]}, {"cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [], "source": ["comp[[\n", "    'Title', 'Slug', 'Subtitle', 'DeadlineDate', 'EvaluationAlgorithmName',\n", "    'MaxDailySubmissions', 'LeaderboardPercentage', 'TotalTeams',\n", "    'TotalCompetitors', 'TotalSubmissions'\n", "]].T"]}, {"cell_type": "markdown", "metadata": {}, "source": ["# Leaderboard Probing\n", "\n", "Leaderboard probing was very prominent in the [Mercedes-Benz Greener Manufacturing competition][1]. See that thread for an introduction.\n", "\n", "Also:\n", "\n", "[How to get the exact y-values of all data points used for the computation of the public leaderboard score in the \u201dMercedes-Benz Greener Manufacturing\u201d competition on Kaggle][2].\n", "\n", "So, why probe?\n", "\n", "The ELO competition used the RMSE metric, with the important detail that about 1% of the training targets were severe outliers of -33.219281, very large compared to the overall standard deviation of just 3.850500.\n", "\n", "<!--\n", "A zero bias estimate on the training set, i.e. just the mean, will give an RMSE of 3.850500. Every outlier predicted correctly can reduce the squared error sum by 33^2 (1089), when divided by the number of rows (200k in training) this comes out as 1089/200000 = 0.005445, when square rooted by the metric 0.0738, a leap in score. No outlier could be predicted that well but by focussing on reducing outlier loss improvements could be made.\n", "-->\n", "\n", "The winning solutions in this competition made heavy use of outlier detection, i.e. classification models to predict the probability a row is an outlier. Feature selection techniques will then select different feature sets based on classifier loss functions. The final predictions of winning teams were based on RMSE based regression models and classification models combined. Focussing on outlier loss and inlier loss separately lead to better predictions.\n", "\n", "Probing allows gathering extra target values from the public portion of the test set. Public LB labels are useless on their own for final standings. If they were indeed mined by one person/entity they would only be useful for **building a better outlier classifier**.\n", "\n", "\n", "[1]: https://www.kaggle.com/c/mercedes-benz-greener-manufacturing/discussion/35271\n", "[2]: https://crowdstats.eu/"]}, {"cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": ["train = pd.read_csv(ELO / 'train.csv')\n", "train.shape"]}, {"cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [], "source": ["test = pd.read_csv(ELO / 'test.csv')\n", "test.shape"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Clearly visible outliers:"]}, {"cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [], "source": ["train.target.plot.hist(bins=100)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["The raw stats:"]}, {"cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [], "source": ["train.target.describe()"]}, {"cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [], "source": ["train.target.value_counts().head()"]}, {"cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [], "source": ["train.target.value_counts(normalize=True).head()"]}, {"cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [], "source": ["pOutlier = 0.010930"]}, {"cell_type": "markdown", "metadata": {}, "source": ["# Probing Demo\n", "\n", "For ELO, even though the public LB showed only 3 decimal places, that is enough to get feedback probing one line at a time. (Better  schemes are possible but I will stick to one line per submission here.)\n", "\n", "Below I mock up a private LB and probing system and show the resulting submission scores. Remember only the public scores are available before the deadline. In my demo, a single submission predicts zeros, with **one row** predicting -33, the outlier value.\n"]}, {"cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [], "source": ["public_fraction = comp.LeaderboardPercentage.values[0] / 100\n", "public_fraction"]}, {"cell_type": "code", "execution_count": 11, "metadata": {"_kg_hide-input": true}, "outputs": [], "source": ["ntest = test.shape[0]\n", "npublic = int(ntest * public_fraction)\n", "# sample from training set - same size as test set\n", "fake_test = train.target.sample(n=ntest, random_state=42).to_frame('target')\n", "fake_test = fake_test.reset_index(drop=True)\n", "fake_test['isprivate'] = 1\n", "fake_test.loc[0:npublic, 'isprivate'] = 0\n", "# shuffle, so we can test just probing the first N rows\n", "fake_test = fake_test.sample(frac=1, random_state=42).reset_index(drop=True)\n", "\n", "def probe_sub(i):\n", "    preds = np.zeros_like(fake_test.target)\n", "    preds[i] = -33   # set one prediction to the outlier value\n", "    # compute squared error per row\n", "    tmp = fake_test.assign(err=(fake_test.target - preds) ** 2)\n", "    return list(tmp.groupby('isprivate').err.mean() ** .5) + [\n", "        tmp.target.values[i],\n", "        tmp.isprivate.values[i]\n", "    ]\n", "\n", "# do 1000 probing submissions - is this unrealistic? Spoiler alert: NO!\n", "cols = ['public', 'private', 'true_target', 'is_private']\n", "demo_probes = pd.DataFrame([probe_sub(i) for i in range(1000)], columns=cols)\n", "# save in case you want a closer look: remember only 3dp were shown\n", "demo_probes.to_csv('demo_probes.csv', index=False)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["This is how submissions scores look.\n", "\n", "For all probed lines that are in the private LB set, the public score received will be constant (red points). Those submissions are useless."]}, {"cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [], "source": ["demo_probes.plot.scatter('public',\n", "                         'private',\n", "                         c=np.where(demo_probes.is_private, 'red', 'blue'),\n", "                         figsize=FIGSIZE,\n", "                         alpha=0.4)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["However, when a probe hits upon an outlier, the public score significantly drops. Now the outliers are in red, and it is clear you can detect them (on the public LB axis) with 3 dp scores: 3.858 versus around 3.866, with a large, reliable margin inbetween."]}, {"cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [], "source": ["demo_probes.plot.scatter('public',\n", "                         'private',\n", "                         c=np.where(demo_probes.true_target<-20, 'red', 'blue'),\n", "                         figsize=FIGSIZE,\n", "                         alpha=0.4)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Here are the figures: note that 1000 naive probes get us only FOUR public outliers!!! (true_target==-33.219 and is_private=0).\n", "\n", "This is as expected. The public LB is only 30% of the data: we only get public LB feedback 30% of the time, and of those times an outlier is about 1% likely, so 3 in 1000 is average.\n", "\n", "However, if you use out of fold predictions of outliers to guide which rows you probe, the hit rate can probably be improved a lot."]}, {"cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [], "source": ["(1000 * public_fraction) * pOutlier"]}, {"cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [], "source": ["demo_probes.round(3).sort_values(['is_private', 'true_target']).query('true_target<-20')"]}, {"cell_type": "markdown", "metadata": {}, "source": ["# Meta Kaggle: Read ELO Teams and Submissions\n", "\n", "Now inspect all the teams and the submissions they made in the ELO competition.\n"]}, {"cell_type": "code", "execution_count": 16, "metadata": {}, "outputs": [], "source": ["COMP_ID = comp.index[0]\n", "COMP_ID"]}, {"cell_type": "code", "execution_count": 17, "metadata": {}, "outputs": [], "source": ["teams = read_csv_filtered(MK / 'Teams.csv', 'CompetitionId', {COMP_ID}).set_index('Id')\n", "teams.shape"]}, {"cell_type": "code", "execution_count": 18, "metadata": {}, "outputs": [], "source": ["tm = read_csv_filtered(MK / 'TeamMemberships.csv', 'TeamId', teams.index).set_index('Id')\n", "tm.shape"]}, {"cell_type": "code", "execution_count": 19, "metadata": {}, "outputs": [], "source": ["subs = read_csv_filtered(MK / 'Submissions.csv', 'TeamId', teams.index)\n", "subs.shape"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Post deadline submissions are obviously irrelevant! (Note this drops over 10k submissions - impressive! It's good that people go on working and improving their solutions after the competition has finished.)"]}, {"cell_type": "code", "execution_count": 20, "metadata": {}, "outputs": [], "source": ["subs = subs.query('not IsAfterDeadline').drop('IsAfterDeadline', axis=1)\n", "subs = subs.set_index('Id').sort_index().copy()\n", "subs.shape"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Quick plot for curiosity - public &amp; private scores very correlated. The competition is all taking place in that narrow corridor. Only the private score matters at the end."]}, {"cell_type": "code", "execution_count": 21, "metadata": {}, "outputs": [], "source": ["subs.query('PublicScoreFullPrecision<5 and PrivateScoreFullPrecision<5').plot.scatter(\n", "    'PublicScoreFullPrecision',\n", "    'PrivateScoreFullPrecision',\n", "    figsize=FIGSIZE,\n", "    alpha=0.4)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Read all the users that took part."]}, {"cell_type": "code", "execution_count": 22, "metadata": {}, "outputs": [], "source": ["users = read_csv_filtered(MK / 'Users.csv', 'Id', tm.UserId).set_index('Id')\n", "users.shape"]}, {"cell_type": "markdown", "metadata": {}, "source": ["For convenience add user names and team names to all submissions."]}, {"cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [], "source": ["subs['UserName'] = subs.SubmittedUserId.map(users.UserName)\n", "subs['TeamName'] = subs.TeamId.map(teams.TeamName)"]}, {"cell_type": "code", "execution_count": 24, "metadata": {"_kg_hide-input": true}, "outputs": [], "source": ["SUBS_SHOW = [\n", "    'SubmittedUserId', 'TeamId', 'SubmissionDate', 'PublicScoreFullPrecision',\n", "    'PrivateScoreFullPrecision', 'UserName', 'TeamName'\n", "]"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Start off by inspecting **ellaneumann**... Five subs a day, all with uncompetitive probey-looking scores."]}, {"cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [], "source": ["subs.query('UserName==\"ellaneumann\"')[SUBS_SHOW]"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Better to use a plot - oh - that looks familiar!!!"]}, {"cell_type": "code", "execution_count": 26, "metadata": {}, "outputs": [], "source": ["subs.query('UserName==\"ellaneumann\"').plot.scatter('PublicScoreFullPrecision', 'PrivateScoreFullPrecision')"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Try another - BAM! HIT!"]}, {"cell_type": "code", "execution_count": 27, "metadata": {}, "outputs": [], "source": ["subs.query('UserName==\"bogodaellaneumann\"').plot.scatter('PublicScoreFullPrecision', 'PrivateScoreFullPrecision')"]}, {"cell_type": "markdown", "metadata": {}, "source": ["And another - BINGO!"]}, {"cell_type": "code", "execution_count": 28, "metadata": {}, "outputs": [], "source": ["subs.query('UserName==\"cubadoellaneumann\"').plot.scatter('PublicScoreFullPrecision', 'PrivateScoreFullPrecision')"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Someone is getting lazy with the username generation now - looks like all these subs by all these users are probes :/"]}, {"cell_type": "code", "execution_count": 29, "metadata": {}, "outputs": [], "source": ["subs.query('UserName==\"user1ellaneumann\"').plot.scatter('PublicScoreFullPrecision', 'PrivateScoreFullPrecision')"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Quick check - what are the most common public/private scores? These likely correspond to predicting zero for that subset. (If so, they are also the standard deviation of the target in public/private test.)"]}, {"cell_type": "code", "execution_count": 30, "metadata": {}, "outputs": [], "source": ["subs.PublicScoreFullPrecision.value_counts().head()"]}, {"cell_type": "code", "execution_count": 31, "metadata": {}, "outputs": [], "source": ["subs.PrivateScoreFullPrecision.value_counts().head()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Let's assume one bad actor is using multiple accounts and using ONE probing mechanism for all. What is the simplest thing that works here? Count the appearances of the FULL precision scores, amongst ALL submissions for the competition."]}, {"cell_type": "code", "execution_count": 32, "metadata": {}, "outputs": [], "source": ["subs['count_pub'] = subs.PublicScoreFullPrecision.map(subs.PublicScoreFullPrecision.value_counts())\n", "subs['count_prv'] = subs.PrivateScoreFullPrecision.map(subs.PrivateScoreFullPrecision.value_counts())"]}, {"cell_type": "code", "execution_count": 33, "metadata": {"_kg_hide-input": true}, "outputs": [], "source": ["SUBS_SHOW = [\n", "    'TeamId', 'SubmissionDate', 'PublicScoreFullPrecision',\n", "    'PrivateScoreFullPrecision', 'UserName', 'count_pub', 'count_prv'\n", "]"]}, {"cell_type": "markdown", "metadata": {}, "source": ["So the one thing true of all **ellaneumann**'s subs is they have a public score seen 1343 times in total, or a private score seen 900 times in total, **but never both**. This depends on whether the row probed is public or private. (We could use full precision float64 score values themselves but comparing floats directly is trickier. Counts work ok.)"]}, {"cell_type": "code", "execution_count": 34, "metadata": {}, "outputs": [], "source": ["subs.query('UserName==\"ellaneumann\"')[SUBS_SHOW]"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Mark all submissions that match the criteria - there are **1053 - WOW**"]}, {"cell_type": "code", "execution_count": 35, "metadata": {}, "outputs": [], "source": ["subs['IsProbe'] = (((subs.count_pub == 1343) & (subs.count_prv != 900)) |\n", "                   ((subs.count_pub != 1343) & (subs.count_prv == 900)))\n", "subs['IsProbe'].sum()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["# IsProbe Stats\n", "\n", "Make stats on probing submission per team."]}, {"cell_type": "code", "execution_count": 36, "metadata": {}, "outputs": [], "source": ["stats = subs.groupby('TeamId').IsProbe.agg(['count','sum','mean'])\n", "stats.columns = ['count_subs', 'sum_probes', 'mean_probes']\n", "stats.insert(0, 'PrivateLeaderboardRank', stats.index.map(teams.PrivateLeaderboardRank))\n", "stats.insert(0, 'PublicLeaderboardRank', stats.index.map(teams.PublicLeaderboardRank))\n", "stats.insert(0, 'LeaderUserName', teams.loc[stats.index].TeamLeaderId.map(users.UserName))\n", "stats.insert(0, 'TeamName', stats.index.map(teams.TeamName))"]}, {"cell_type": "markdown", "metadata": {}, "source": ["It's usual that sum and mean of probing subs per team are 0. Good. Most teams don't probe."]}, {"cell_type": "code", "execution_count": 37, "metadata": {}, "outputs": [], "source": ["stats.describe().T"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Some random teams: sum and mean of probing submissions is 0 - none of these teams probed."]}, {"cell_type": "code", "execution_count": 38, "metadata": {}, "outputs": [], "source": ["stats.sample(n=15, random_state=42)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["So which teams made **only** probing submissions?"]}, {"cell_type": "code", "execution_count": 39, "metadata": {}, "outputs": [], "source": ["prober_stats = stats.query('mean_probes==1')\n", "prober_stats.shape"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Oooh err... 56 of them. The cluster that is visible in the screenshot at the top is all here, along with many more :-/\n", "\n", "Bonus \"evidence\": all but one are multiples of 5 submissions. The limit is 5 submissions per day.\n", "\n", "This table is indexed/sorted by TeamId &rarr; same as time. Regularities in the **TeamName** are obvious."]}, {"cell_type": "code", "execution_count": 40, "metadata": {}, "outputs": [], "source": ["prober_stats"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Mark subs by teams that ONLY probed."]}, {"cell_type": "code", "execution_count": 41, "metadata": {}, "outputs": [], "source": ["subs['PureProbeTeam'] = subs.TeamId.isin(prober_stats.index)\n", "subs['PureProbeTeam'].sum()"]}, {"cell_type": "code", "execution_count": 42, "metadata": {}, "outputs": [], "source": ["subs.to_csv('elo_submissions.csv')"]}, {"cell_type": "markdown", "metadata": {}, "source": ["What about teams that did SOME probe submissions matching this big block of pure probers?\n", "\n", "Two at the end \"Nika Zhidkonozhkina\" and \"Kim Pem\" have many probe submissions. But that does not prove they also created shell accounts.\n", "\n", "It's a fairly small set of teams. I don't want to accuse any of these; some could be coincidences. Meta Kaggle does not give us the evidence to say. Submission timing: something may be possible? (If you can think of some extra test to do here please comment!)\n", "\n", "One note: there is a [Shakeup incoming!][1] thread where [raddar][2] says:\n", "\n", "    p.s. we haven't focused on overrides for a long time now\n", "\n", "    There is couple overrides I was able to get during my testing phase early in the competition:\n", "    C_ID_b789a1772c, C_ID_944c62886f\n", "\n", "But his team is not listed here - indicating he was using a different probing technique? Perhaps using the mean training value instead of zero. Or probably something smarter that gets more targets at once 8-)\n", "\n", "[1]: https://www.kaggle.com/c/elo-merchant-category-recommendation/discussion/81657\n", "[2]: https://www.kaggle.com/raddar"]}, {"cell_type": "code", "execution_count": 43, "metadata": {}, "outputs": [], "source": ["stats.query('mean_probes>0 and mean_probes<1').sort_values('mean_probes')"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Look at user IDs of members of pure-Probey-McProbeface teams."]}, {"cell_type": "code", "execution_count": 44, "metadata": {}, "outputs": [], "source": ["probe_members = tm.loc[tm.TeamId.isin(prober_stats.index)]\n", "probe_members.shape"]}, {"cell_type": "code", "execution_count": 45, "metadata": {}, "outputs": [], "source": ["probe_members.head()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Look them up in the users table - notice the **RegisterDate**.\n", "\n", "There are https link in the table - try some! Nearly all are **\"Joined a year ago \u00b7 last seen a year ago\"**.\n", "\n", "Note how \"neumann\", \"schulz\", \"hofmann\" are created early (lower user IDs), then repeated later, multiple times in streaks! Are these famous names? Is there some cultural link I am missing?\n", "\n", "Also: gaps in the index (Id = UserId) are quite low. We don't see signup time but could approximate it from Ids. Perhaps account creation is too easy?"]}, {"cell_type": "code", "execution_count": 46, "metadata": {}, "outputs": [], "source": ["df = users.loc[probe_members.UserId]\n", "df.assign(UserName=df.apply(lambda r: f'<a href=\"https://www.kaggle.com/{r.UserName}\">{r.UserName}</a>', 1)).sort_index().style"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Six day span - they took 13th Feb off?"]}, {"cell_type": "code", "execution_count": 47, "metadata": {}, "outputs": [], "source": ["users.loc[probe_members.UserId].RegisterDate.value_counts().sort_index()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Plot all probe subs together... Looks like in their scheme - anything under 3.95 public indicated an outlier."]}, {"cell_type": "code", "execution_count": 48, "metadata": {}, "outputs": [], "source": ["subs.query('PureProbeTeam').plot.scatter('PublicScoreFullPrecision',\n", "                                         'PrivateScoreFullPrecision',\n", "                                         title='All Probe Submissions',\n", "                                         alpha=0.2,\n", "                                         figsize=FIGSIZE)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["And so, it looks like they mined **54** public test set outliers with 794 probes. (54 of 794 is about 7% hit rate: way better than random guessing, so they were smart enough to target likely rows.)"]}, {"cell_type": "code", "execution_count": 49, "metadata": {}, "outputs": [], "source": ["subs.query('PureProbeTeam').shape"]}, {"cell_type": "code", "execution_count": 50, "metadata": {}, "outputs": [], "source": ["subs.query('PureProbeTeam and (PublicScoreFullPrecision<3.95)').shape"]}, {"cell_type": "code", "execution_count": 51, "metadata": {}, "outputs": [], "source": ["54 / 794"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Lump all these probe submission into one (worst case scenario is it is one entity), between them **90** outliers from **1053** probes for **8.5%** - better rate! Better initial outlier predictions for guiding which rows to probe?!"]}, {"cell_type": "code", "execution_count": 52, "metadata": {}, "outputs": [], "source": ["subs.query('IsProbe').shape"]}, {"cell_type": "code", "execution_count": 53, "metadata": {}, "outputs": [], "source": ["subs.query('IsProbe and (PublicScoreFullPrecision<3.95)').shape"]}, {"cell_type": "code", "execution_count": 54, "metadata": {}, "outputs": [], "source": ["90 / 1053"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Look at IDs of submissions made by the 56 McProbeface teams - submission ID appears to be a good proxy for time."]}, {"cell_type": "code", "execution_count": 55, "metadata": {}, "outputs": [], "source": ["subs.reset_index().groupby('PureProbeTeam').Id.agg(['min','max', np.ptp])"]}, {"cell_type": "markdown", "metadata": {}, "source": ["A really narrow band of time towards end of competition:"]}, {"cell_type": "code", "execution_count": 56, "metadata": {}, "outputs": [], "source": ["subs.PureProbeTeam.astype(int).plot()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Focus on just that time window."]}, {"cell_type": "code", "execution_count": 57, "metadata": {}, "outputs": [], "source": ["window = subs.reset_index().query('Id>=10060463 and Id<=10108434')\n", "window[['IsProbe', 'PureProbeTeam']] *= 1\n", "window.shape"]}, {"cell_type": "markdown", "metadata": {}, "source": ["All subs in that time with probe-only teams in red; probes are in short, concentrated streaks, suggesting one person working through all these accounts."]}, {"cell_type": "code", "execution_count": 58, "metadata": {}, "outputs": [], "source": ["window.plot.scatter('Id',\n", "                    'IsProbe',\n", "                    c=np.where(window.PureProbeTeam, 'red', 'blue'),\n", "                    figsize=(15, 2),\n", "                    title='Subs Over Time - McProbeface teams in red',\n", "                    alpha=0.4)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Only probe subs - McProbeface teams in red. Nothing leaps out here - need a better plot to see if the semi-probing teams are connected in any way with the McProbeface teams."]}, {"cell_type": "code", "execution_count": 59, "metadata": {}, "outputs": [], "source": ["window = window.query('IsProbe>0')\n", "window.plot.scatter('Id',\n", "                    'PureProbeTeam',\n", "                    c=np.where(window.PureProbeTeam, 'red', 'blue'),\n", "                    figsize=(15, 2),\n", "                    title='Probe Subs Over Time - McProbeface teams in red',\n", "                    alpha=0.4)"]}, {"cell_type": "code", "execution_count": 60, "metadata": {}, "outputs": [], "source": ["comp.DeadlineDate"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Here's a 2D grid - a new batch of McProbefaces was minted on 02/16/2019, did 5 subs each, along with the old ones, then the whole thing stops!"]}, {"cell_type": "code", "execution_count": 61, "metadata": {}, "outputs": [], "source": ["grid = subs.query('PureProbeTeam>0').groupby(['TeamId', 'SubmissionDate']).size().unstack().fillna('')\n", "grid.insert(0, 'TeamName', grid.index.map(teams.TeamName))\n", "grid"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Find the *range* of submission IDs each day for these users. Submission ID is GLOBAL - shared across ALL competitions. All the ranges are really small, fast bursts of submissions."]}, {"cell_type": "code", "execution_count": 62, "metadata": {}, "outputs": [], "source": ["gb = subs.query('PureProbeTeam>0').reset_index().groupby(['TeamId', 'SubmissionDate'])\n", "grid = (gb.Id.max() - gb.Id.min()).unstack().fillna('')\n", "grid.insert(0, 'TeamName', grid.index.map(teams.TeamName))\n", "grid"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Random sample of 20 users who made 5 subs for the last day shown above. Leaving TeamName out to keep them anon-ish. Gap in sub IDs usually bigger."]}, {"cell_type": "code", "execution_count": 63, "metadata": {}, "outputs": [], "source": ["gb = subs.query('PureProbeTeam==0 and SubmissionDate==\"02/16/2019\"').reset_index().groupby('TeamId')\n", "grid = gb.Id.agg(['count', 'min', 'max']).query('count==5').sample(n=20, random_state=42)\n", "grid['IdRange'] = grid['max'] - grid['min']\n", "grid"]}, {"cell_type": "markdown", "metadata": {}, "source": ["# Shell Account Stats\n", "\n", "What if this is all some kind of odd coincidence? What else can we tell about the accounts? Let's look at how many other tables the UserIds appear in. This summarizes all their activity on the site. Do these shell accounts vote for kernels? Vote for forum posts? Write kernels? *Follow* others?"]}, {"cell_type": "code", "execution_count": 64, "metadata": {"_kg_hide-input": true}, "outputs": [], "source": ["# Columns in other tables that represent user activity on the site\n", "USER_STATS = [\n", "    ('Datasets', 'CreatorUserId'),\n", "    ('DatasetVersions', 'CreatorUserId'),\n", "    ('DatasetVotes', 'UserId'),\n", "    ('ForumMessages', 'PostUserId'),\n", "    ('ForumMessageVotes', 'FromUserId'),\n", "    ('ForumMessageVotes', 'ToUserId'),\n", "    ('Kernels', 'AuthorUserId'),\n", "    ('KernelVersions', 'AuthorUserId'),\n", "    ('KernelVotes', 'UserId'),\n", "    ('UserFollowers', 'UserId'),\n", "    ('UserFollowers', 'FollowingUserId')\n", "]\n", "\n", "def add_stats(dst, csv, col):\n", "    df = read_csv_filtered(MK / (csv + '.csv'), col, users.index, usecols=[col])\n", "    users[dst] = users.index.map(df[col].value_counts())\n", "    print(dst, csv, col, users[dst].count())\n", "    \n", "for i, (csv, col) in enumerate(USER_STATS, 1):\n", "    add_stats(f'C{i}', csv, col)\n", "\n", "users['ActivitySums'] = (users[users.columns[users.columns.str.startswith('C')]]>0).sum(1)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Nope. Big fat ZERO. These are clearly not real users. They don't vote for anything, write any kernels, post any comments, create datasets, follow users and they are not followed by anyone either."]}, {"cell_type": "code", "execution_count": 65, "metadata": {}, "outputs": [], "source": ["users.loc[probe_members.UserId].describe().T"]}, {"cell_type": "markdown", "metadata": {}, "source": ["A random sample of the same number of users from the whole pool that took part in ELO shows it is hard to find a group with no activity..."]}, {"cell_type": "code", "execution_count": 66, "metadata": {}, "outputs": [], "source": ["users.sample(n=56, random_state=42).describe().T"]}, {"cell_type": "markdown", "metadata": {}, "source": ["For comparison - this is how activity counts look for users in the top 10 teams - heavy *Kagglers*...\n", "\n", "This is just to show - Kaggle would really miss these users. The shell accounts with 0 activity? Would not be missed at all ;)"]}, {"cell_type": "code", "execution_count": 67, "metadata": {}, "outputs": [], "source": ["top10 = teams.query('PrivateLeaderboardRank<=10')\n", "df = users.loc[tm[tm.TeamId.isin(top10.index)].UserId]\n", "df.fillna('').style.bar(subset=['ActivitySums'], vmin=0)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["\n", "# Conclusions\n", "\n", "Probing the leaderboard is not against the rules - enforcing it is unworkable.\n", "\n", "However, creating multiple accounts to submit from is most definitely against Kaggle's rules and is the most cited reason for removal from competitions.\n", "\n", "We only see half the story here - the real issue is who used these accounts and to what benefit? If the perpetrators were caught and these probe accounts are part of the evidence against them - why are they still there? It suggests Kaggle missed this.\n", "\n", "In other words: Kaggle missed this cluster of teams, or noticed it and decided to leave it. Either is bad.\n", "\n", "\n", "## Who?\n", "\n", "It is kind of fascinating that someone went to these lengths to get an unfair advantage. The hit rate of detected outliers suggests they knew enough to guide their probe submissions. But the fact it stopped abruptly 10 days before the deadline suggests to me an amateur/beginner who gave up.\n", "\n", "Who has the patience and spare time combination to create 56 shell accounts? It could be automated but I thought at least a phone number is required?\n", "\n", "<img 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\">\n", "\n", "*Go big or go home :)*\n", "\n", "[Rob Mulla][1] made a [similar notebook][2] and got a blizzard of downvotes in return. It *could* be the same user as featured there. Fake accounts are clearly already linked to him. It's not the same pattern though. Could that guy resist not adding new accounts as followers?\n", "\n", "Whoever it is, I am risking 56 downvotes on all my past/future discussion posts if the perp has nothing better to do :P\n", "\n", "## Solutions\n", "\n", "Seeing probing at this scale hints that it is not solved yet... Here are some ideas.\n", "\n", "1. As mentioned by [Triskelion][6] in this [Mercedes thread][4] : [The Ladder: A Reliable Leaderboard for Machine Learning Competitions][5]. (https://arxiv.org/abs/1502.04585) \n", "\n", "2. Even fewer decimals\n", "\n", "3. Alternative number bases. E.g. octal: 1 digit gives 1/8ths. 2 digits give 1/64ths. etc. If any crowd can learn non-decimal fractions it should be the Kaggle crowd :)\n", "\n", "Or perhaps none of these if Kaggle plan to move entirely to code competitions with hidden test sets.\n", "\n", "[1]: https://www.kaggle.com/robikscube\n", "[2]: https://www.kaggle.com/robikscube/identifying-potential-fake-accounts-on-kaggle\n", "[3]: https://www.kaggle.com/jtrotman/meta-kaggle-count-user-activities\n", "[4]: https://www.kaggle.com/c/mercedes-benz-greener-manufacturing/discussion/35566#200252\n", "[5]: https://arxiv.org/abs/1502.04585\n", "[6]: https://www.kaggle.com/triskelion\n"]}], "metadata": {"kernelspec": {"display_name": "Python 3", "language": "python", "name": "python3"}, "language_info": {"codemirror_mode": {"name": "ipython", "version": 3}, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.7.1"}}, "nbformat": 4, "nbformat_minor": 2}