Use of Time-Series Data in Strategic Managerial Decisions

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Presentation transcript:

Use of Time-Series Data in Strategic Managerial Decisions Group 6 Members- Rahul, Chinmay, Alec and Zi

A time series is a series of data points indexed (or listed or graphed) in time order. Most commonly, a time series is a sequence taken at successive equally spaced points in time. Time series forecasting is the use of a model to predict future values based on previously observed values.

Time-series data : Example Imagine sensors collecting data from three settings: a city, farm, and factory. In this example, each of these sources periodically sends new readings, creating a series of measurements collected over time.

Time Series Example Here’s another example, with real data from the City of New York, showing every taxicab ride for the first few seconds of 2018. We would see, each row is a “measurement” collected at a specific time.

Time Series Datasets These datasets primarily have 3 things in common: The data that arrives is almost always recorded as a new entry The data typically arrives in time order Time is a primary axis (time-intervals can be either regular or irregular)

Why Time-Series is Powerful? Time-series datasets track changes to the overall system as INSERTs, not UPDATEs. It allows us to measure change: analyze how something changed in the past, monitor how something is changing in the present, predict how it may change in the future. This practice of recording each and every change to the system as a new, different row is what makes time-series data so powerful. It allows us to measure change: analyze how something changed in the past, monitor how something is changing in the present, predict how it may change in the future.

Time Series How Relevant? What do self-driving Teslas, autonomous Wall Street trading algorithms, smart homes, transportation networks that fulfill lightning- fast same-day deliveries, and an open-data- publishing NYPD have in common? Answer is Time Series

Project Detail Data details- Car sales data of different makers in the Norwegian market Source: Statista.com Year- Jan 2007 to Jan 2017 Observation - 4378 Important attributes - 3 (Car Manufacturer, Number of Sales per month and Percentage Share)

What we are finding Decoding the time series data Finding seasonality in sales of a particular manufacturer (yearly) Cross comparing the seasonality to find out the window of opportunity in the market Finding trends of different manufacturers and compare them, finding who is doing better, by what percentage Significance of Autocorrelation of Residuals Impact of competitors on each other Prediction of future sales of different car brands

Decoding Time Series Time Series can be Additive or Multiplicative Time Series Data is composed of three components- Trend, Seasonality and Random (Noise) Trend gives historical changes in data and implies prediction of future behaviour Seasonality Shows periodic fluctuations Seasonal Pattern exists if the series is influenced by seasonal factors like festivals, special holidays Seasonality gets affected by Unanticipated Events Random will always present

Trend Volkswagen Toyota Mercedes Audi BMW Trends help in predicting long term behaviour in Market (BMW, Mercedes, Audi, Toyota, Volkswagen)

Seasonality Seasonal of Toyota, Freq=12 Seasonal of BMW, Freq=12

Seasonality for Marketing Windows Toyota vs Others seasonal: Seasonality Shows Where Toyota Should Focus (Toyota, BMW, Volkswagen )

Autocorrelation between residuals Residuals of any time series must be random, like white noise Residuals should NOT have any correlation between them Significant Autocorrelation of residuals implies something is missing while predicting a model Significant Autocorrelation of residuals in any quarter implies unusual circumstances which affected seasonality- worth investigating Autocorrelation between residuals can tell if residuals can be useful for forecast Autocorrelation of residuals should be less than statistical significance line

BMW-ACF of Residuals BMW Random ACF of Residuals

Toyota-ACF of Residuals Toyota Random ACF of Residuals

Cross Correlation of Time Series Toyota vs. BMW Audi vs. BMW Toyota vs. Volkswagen

Forecasting - BMW BMW data was from 1/2007 - 1/2017. There was 121 months worth of data. We decided to use the data from 1/2007 - 8/2016 to predict the next 12 months. So our actual predicted data is 6 months. 2/2017 - 8/2017 ARIMA modeling was used for forecasting. Optimal model was chosen by the auto.arima function in R. Data was also tested to make sure it was stationary. Stationary data is necessary for ARIMA modeling.

Forecasting - BMW

Forecasting - Toyota Toyota data was from 1/2007 - 1/2017. There was 121 months worth of data. We decided to use the data from 1/2007 - 8/2016 to predict the next 12 months. So our actual predicted data is 6 months. 2/2017 - 8/2017 ARIMA modeling was used for forecasting. Optimal model was chosen by the auto.arima function in R. Data was also tested to make sure it was stationary. Stationary data is necessary for ARIMA modeling.

Forecasting - Toyota

Conclusion Trend in Time Series helped us deciding the future of marketing. Cross Seasonality is important in finding marketing windows Autocorrelation of Residuals may have information about accidental events which might be worth investigating Correlation between two competitive brands in a market gives