Why Cloud Computing is Critical for a Data Scientist
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In this Introduction to Probability video, weโll talk about the Studentโs T Distribution and its characteristics.
For starters, we use the lower-case letter โtโ to define a Studentsโ T distribution, followed by a single parameter in parenthesis, called โdegrees of freedomโ.
As we mentioned in the last video, it is a small sample size approximation of a Normal Distribution. In instances, where we would assume a Normal distribution were it not for the limited number of observations, we use the Studentsโ T distribution.
For instance, the average lap times for the entire season of a Formula 1 race follow a Normal Distribution, but the lap times for the first lap of the Monaco Grand Prix would follow a Studentsโ T distribution.
Now, the curve of the studentsโ T distribution is also bell-shaped and symmetric. However, it has fatter tails to accommodate the occurrence of values far away from the mean. That is because if such a value features in our limited data, it would be representing a bigger part of the total.
Another key difference between the Studentsโ T Distribution and the Normal one is that apart from the mean and variance, we must also define the degrees of freedom for the distributionโฆ
Why cloud computing is critical for data scientists? If small companies want to level the playing field, cloud computing is critical for their data science teams.
To understand the advantages cloud computing provides when it comes to data science, letโs imagine a world with as much data as we have today, but without servers. In such an unfortunate scenario, firms would need databases that run locally, right?
So, every time when you, as a data scientist, want to engage in new analyses or refresh an existing algorithm, youโd have to transfer information to your machine from the central database, and then proceed t
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