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  1. app.py +3 -4
app.py CHANGED
@@ -83,14 +83,13 @@ with gr.Blocks(css=css) as demo:
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  </div>
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  Welcome to this new segment of the Probability Basics series! 🎉
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- - first, we introduce the core principles, known as `axioms`, that shape the mathematical foundation for probability calculations;
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- - then, we will explore the concept of `probability distributions` and how they are used to describe the likelihood of random events.
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- """
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  )
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  gr.Markdown(
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  r"""
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  ## Axioms of Probability
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- In order to start working with more complex probability problems, we need to establish a set of `axioms` that will guide our calculations.
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  Just like in geometry, where we first accept general rules like `two parallel lines never meet` before starting to deal for larger problems; or in algebra, where we accept that `a number multiplied by zero is zero` before solving equations, we need to establish some general rules for probability theory as well.
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  </div>
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  Welcome to this new segment of the Probability Basics series! 🎉
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+ <br>In this part we will discuss the core principles, also known as `axioms`, that shape the mathematical foundation for probability calculations,
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+ eventually allowing us to tackle more complex problems and understand the behavior of random events."""
 
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  )
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  gr.Markdown(
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  r"""
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  ## Axioms of Probability
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+ In order to start working with more serious probabilistic systems, we need to establish a set of `axioms` that will guide our calculations.
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  Just like in geometry, where we first accept general rules like `two parallel lines never meet` before starting to deal for larger problems; or in algebra, where we accept that `a number multiplied by zero is zero` before solving equations, we need to establish some general rules for probability theory as well.
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