10 python one-liners for making timestamps

10 python one-liners for making timestamps
Getting started
Time series data It often requires deep understanding to build effective and intuitive forecasting models. Two key features are important in time series forecasting: representation and solidarity.
- The representation includes logical means of transforming the raw temporal data – e.g. Daily or hourly rates – in patterns that inform you
- Granurity is about analyzing how such patterns capture variation over time.
As two sides of the same coin, their differences are very clear, but one thing is certain: they are both available An engineering feature.
This article presents 10 simple python one-liners for generating real-time features based on various features and properties that underlie the refreshing real-time information. These one-liners can be used in isolation or integration to help you create informative insights that reveal more about the temporal behavior of your data – how it evolves, and what trend it shows over time.
Note that our examples use Adultery in the head and It's polite.
1. Lag factor (balanced presentation)
The idea behind using active representations or lag factors is simpler than it sounds: It consists of adding prior observations as the first predictive factor. In fact, this is the opposite of the simplest way to represent temporal dependence, eg between the present and the past.
As the first code example in this list of 10, let's take a closer look at this.
This one-liner example assumes that you have stored the CAM Series time data in the DataFrame we got to know each other there dfone of their inherent qualities 'value'. Note that the argument in shift() The function can be changed to retrieve the registered value ni Circumstances or observations prior to which there are:
df[‘lag_1’] = DF[‘value’].shift (1)
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df[‘lag_1’] = df[‘value’].pass by(1We are divided |
For Daily Time Series data, if you want to capture previous values for a given day of the week, e.g. MOMMOLE, IT WILL BE AVAILABLE FOR USE shift(7).
2
To capture local trends or temporal fluctuations in the data, it is often convenient to use cross-folding methods ni Previous observations leading to the current ones: This simple but very useful method of smoothing sometimes blink time values for a limited time over a given feature.
This example creates a new element that contains, for each observation, what the last three values of this element mean in the most recent display:
df[‘rolling_mean_3’] = DF[‘value’].Roong (3) .Mean ()
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df[‘rolling_mean_3’] = df[‘value’].he jumped(+We are divided.– narrow(We are divided |
Seedweed's time feature Rolling time means
3. Standard deviation (local variability)
Similar to folding methods, there are also opportunities to create new features based on standard deviations, which work by modeling several consecutive observations.
This example introduces the feature of modeling the variation of recent prices with a weekly moving window, taking into account daily observations.
df[‘rolling_std_7’] = DF[‘value’].roong(7) .std()
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df[‘rolling_std_7’] = df[‘value’].he jumped(The purchase was heard +We are divided.italic(We are divided |
4. Elasticity means (recording memory)
Scaling means counting the mean of all data points up to (and including) the current observation in the temporal trace. So, it's like wrapping which means the ever-increasing size of the window. It is useful to analyze what the values of the time series of the attribute are getting over time, thereby capturing the breaking or downtrends that are reliable in the long term.
df[‘expanding_mean’] = DF[‘value’]..Extending (). means ()
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df[‘expanding_mean’] = df[‘value’].to expand(We are divided.– narrow(We are divided |
5. Variation (removal of habit)
This method is used to remove long-term trends, to highlight changing values - important for non-stationary time series to stabilize. Calculates the difference between successive observations (current and past) of the target attribute:
df[‘diff_1’] = DF[‘value’].Diff()
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df[‘diff_1’] = df[‘value’].separate(We are divided |
6. Timed features (temporary partial release)
Simple but very useful in real world applications, this one liner can be used to decompose and extract the relevant information from a full time element or your Index Time.
df[‘month’]df[‘dayofweek’] = DF[‘Date’].dt.month, df[‘Date’].dt.dafwoofweek
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df[‘month’], df[‘dayofweek’] = df[‘Date’].d.month, df[‘Date’].d.Dayofweek |
IMPORTANT: Be careful and check whether your time series information is contained in a standard attribute or as a reference to a data structure. If it was an index, you would need to use this instead:
df[‘hour’]df[‘dayofweek’] = df.index.hour, df.index.dafwofweek
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df[‘hour’], df[‘dayofweek’] = df.something that points.an hour, df.something that points.Dayofweek |
7
This method takes a step beyond the statistics of riding over time windows to measure whether recent values have recently met their decaying counterparts, thereby helping to detect spontaneous evolution. This is useful, for example, in detecting state shifts, i.e. a random and persistent change in behavior over time, which occurs when the connection continues.
df[‘rolling_corr’] = DF[‘value’].Roong (30) .Corr (DF[‘value’].shift(1))
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df[‘rolling_corr’] = df[‘value’].he jumped(A collection of legislative pagesWe are divided.h corr(df[‘value’].pass by(1We are dividedWe are divided |
8. Four Aspects (Somity)
Sinusoidal Fourier Distortions can be applied to dynamic time structures. For example, using the Sine (or Cosine) function transforms day-to-year information made of future time-of-day features into continuous features that are useful for learning and modeling annual patterns.
df[‘fourier_sin’] = np.sin(2 * np.pi * df[‘Date’].dt.dafyeofyear / 365) df[‘fourier_cos’] = np.cos(2 * np.pi * df[‘Date’].dt.dafyeofyear / 365)
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df[‘fourier_sin’] = NP.sin(2 *Kile NP.pi * df[‘Date’].d.DayOfyear / 365We are divided df[‘fourier_cos’] = NP.a drop(2 *Kile NP.pi * df[‘Date’].d.DayOfyear / 365We are divided |
Let me use a liner-liner, instead of a single liner in this example, for a reason: both the fish and the cosline together are better at capturing the big picture of the cyclic annual disease patterns.
9
Exponential weighting – or EWM to be mysterious – is used to find decaying metals that give high importance to recent data visualization while maintaining long-term memory. It is a very flexible and “good” method that prioritizes recent observations in the distant past.
df[‘ewm_mean’] = DF[‘value’]..ewm (span = 5) .mean ()
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df[‘ewm_mean’] = df[‘value’].ewm(a picture that says=What is bought on the kneeWe are divided.– narrow(We are divided |
The 10.
The Last Math I Hate! The rolling entropy of a given feature in time windows calculates whether the values are random or spread over that time, thus revealing the amount and complexity of information about it. Low values of output entropy indicate a sense of order and predictability, while high values, excess, chaos and uncertainty. “
df[‘rolling_entropy’] = DF[‘value’].Roong (10)[0]/Len(x) 1np.log( pp+))))
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df[‘rolling_entropy’] = df[‘value’].he jumped(What is trustedWe are divided.Claim(Lambda x: –NP.the figure((type:=NP.history(x, mibaba=What is bought on the kneeWe are divided[0]/download(xWe are dividedWe are divided*KileNP.log(type+comeCou–9We are dividedWe are dividedWe are divided |
Wrapping up
In this article, we tested and analyzed 10 techniques – looking at one line of code each – to extract various patterns and information from Raw Time Series data, from RAW time tracks.



