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How many seasons does an annual seasonal cycle of a time series with monthly collected data contain without any aggregation?Group of answer choices31264

Question

How many seasons does an annual seasonal cycle of a time series with monthly collected data contain without any aggregation?

Group of answer choices
31264

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Solution

Break Down the Problem

  1. Understanding Seasonal Cycles: An annual seasonal cycle refers to the yearly pattern observed in a dataset collected at regular intervals, such as monthly data.
  2. Monthly Data Collection: Since the data is collected monthly, this indicates we have 12 data points for each year.

Relevant Concepts

  1. Definition of Seasons: In the context of an annual cycle, a "season" typically refers to a defined period within the year, often characterized by similar weather patterns or economic cycles.

Analysis and Detail

  1. Identifying the Number of Seasons: A full annual cycle indicates a complete year. Since each year consists of 12 months:
    • If we take the traditional four seasons (spring, summer, autumn, winter) into account, we could identify 4 distinct seasons.
    • On a more granular level, if one considers smaller time frames within the data, one could also consider dividing the year into months.

Verify and Summarize

  1. Verification of Seasonal Representation: A standard approach in time series analysis often considers multiple perspectives of seasonality. While traditional definitions might aggregate them into broader seasons, in strict monthly analysis, each month can be viewed as its own seasonal point but typically referenced in terms of annual cycles.

Final Answer

The annual seasonal cycle of a time series with monthly collected data contains 1 complete annual cycle (12 months) without any aggregation. However, depending on the definition used, there could be 4 seasons traditionally recognized if defined by climatological terms. So, if options refer to choices individually like 31264, the most appropriate answer based on standard understanding is 1 cycle annually.

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