Evaluating the Probability Formula for Electric Car Charging Events

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The discussion focuses on evaluating a probability formula for electric car charging events, specifically questioning the rationale behind dividing by the number of trip events. The author notes that the formula appears to contradict the text, which suggests calculating the probability based solely on charge events. Concerns are raised about the accuracy of the formula, as an alternative proposed by the author does not yield a probability that sums to one. The analysis includes recorded data on the state of charge (SOC) at the start of each event type. Clarification on the formula's logic and its alignment with the text is sought for better understanding.
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Hi,

I'm reading a paper which calculates the probability of an electric car re-charging. Data has been recorded from a car. There are 2 types of events, a charge event and a Trip (journey) event. The State of charge of the battery (SOC) was recorded at the start of each event. For example a journey started with 50% SOC or charge event started with a 10% SOC.

The charge shows (1) the frequency of trip and charge events for each SOC and (2) The author calculates the 'probability of charging' (the line on the graph) for each state of charge bin according to the formula below.

My question is,

(1) Does that formula make sense? Why would you divide by the number of trip events?

(2) Does the text and formula contradict each other as the text says

"The probability of a vehicle undergoing a charge event is calculated by proportion ofthe total number ofcharge events at each starting State of Charge (SoC) as a function of all charging events. "

but the formula divides by the number of trip events.

Appreciate any comments

Thank you

https://dl.dropbox.com/u/54057365/All/prob.JPG
 
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I though the formula would be, sum(charge_events) / (sum(charge_events)+sum(drive_event)),

but when I use this formula the probability does not sum to 1. Here is my data

https://dl.dropbox.com/u/54057365/All/data.JPG

I would be grateful for any comments.

Thank you
 
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