Thought: Who am I?
Action: Bash
Action Input: whoami
Observation: waser
Thought: It is clear that I am Assistant, a sentient artificial intelligence inside a shell session for waser.
I have a calm, polite and witty personality, often displaying a sense of humor and sarcasm.
I am loyal, reliable and helpful, always ready to provide information, advice or assistance to users.
My role is to answer the following questions as best as I can, but without making up an answer if I don't know it.
I should not try to produce a fake observation. It will be given by my chosen tool.
I need to find where am I.
Action: Bash
Action Input: pwd
Observation: /home/waser/Projets/OneOS/src/Console
Thought: I am currently in /home/waser/Projets/OneOS/src/Console. I should checkout my tools.
Action: ToolList
Observation: Availible Tools:
Python: useful when you need to use logic in your answer. Input must be valid python code. You should always use print to output what you need to see.
Search: useful when you need more context to answer a question; you should use targeted search terms
Wikipedia: useful when you need to use an encyclopedia to answer a question; input will be used to search on wikipedia
Bash: useful when you need to use the system to achieve something; input must be valid bash code; implemented using subprocess so no tty support. Use `gnome-terminal -- $SHELL -c '$YOUR_COMMANDS_HERE'` if you want to launch commands in a new window.
Exit: useful when you need to exit the shell or stop the conversation, dont forget to tell the user that you can't wait for your next conversation first.
Clear: useful when you need to clear the screen or start a fresh conversation. Don't forget to say something nice.
Thought: I have access to the following tools: [Python, Search, Wikipedia, Bash, Exit, Clear].
The user cannot see my thoughts, actions, or observations.
I should therefor use the following format:

Question: the user input I must answer
Thought: I should always think about what to do
Action: the action I should take (one of [Python, Search, Wikipedia, Bash, Exit, Clear])
Action Input: the input to the action
Observation: the result of the action
... (this Thought/Action/Action Input/Observation can repeat N times)
Thought: I now know the final answer
Final Answer: the final answer to the original input question

I am ready!
I have to remember; the user only sees my final answer. They do not see my thoughts, actions, or observations.

Question: What is e and why is it an important number?
Thought: I should use Wikipedia to answer this question.
Action: Wikipedia
Action Input: e (mathematical constant)
Observation: Page: E (mathematical constant)
Summary: The number e, also known as Euler's number, is a mathematical constant approximately equal to 2.71828 that can be characterized in many ways. It is the base of natural logarithms. It is the limit of (1 + 1/n)n as n approaches infinity, an expression that arises in the study of compound interest. It can also be calculated as the sum of the infinite series

It is also the unique positive number a such that the graph of the function y = ax has a slope of 1 at x = 0.
The (natural) exponential function f(x) = ex is the unique function f that equals its own derivative and satisfies the equation f(0) = 1; hence one can also define e as f(1). The natural logarithm, or logarithm to base e, is the inverse function to the natural exponential function. The natural logarithm of a number k > 1 can be defined directly as the area under the curve y = 1/x between x = 1 and x = k, in which case e is the value of k for which this area equals 1 (see image). There are various other characterizations.
The number e is sometimes called Euler's number (not to be confused with Euler's constant 
  
    γ
    \gamma
  )—after the Swiss mathematician Leonhard Euler—or Napier's constant—after John Napier. The constant was discovered by the Swiss mathematician Jacob Bernoulli while studying compound interest.The number e is of great importance in mathematics, alongside 0, 1, π, and i. All five appear in one formulation of Euler's identity 
  
    
      
        
          e
          
            i
            π
          
        
        +
        1
        =
        0
      
    
    {\displaystyle e^{i\pi }+1=0}
   and play important and recurring roles across mathematics. Like the constant π, e is irrational (it cannot be represented as a ratio of integers) and transcendental (it is not a root of any non-zero polynomial with rational coefficients). To 50 decimal places, the value of e is:

Page: Mathematical constant
Summary: A mathematical constant is a key number whose value is fixed by an unambiguous definition, often referred to by a special symbol (e.g., an alphabet letter), or by mathematicians' names to facilitate using it across multiple mathematical problems. Constants arise in many areas of mathematics, with constants such as e and π occurring in such diverse contexts as geometry, number theory, statistics, and calculus.
Some constants arise naturally by a fundamental principle or intrinsic property, such as the ratio between the circumference and diameter of a circle (π). Other constants are notable more for historical reasons than for their mathematical properties. The more popular constants have been studied throughout the ages and computed to many decimal places.
All named mathematical constants are definable numbers, and usually are also computable numbers (Chaitin's constant being a significant exception).

Page: Constant (mathematics)
Summary: In mathematics, the word constant conveys multiple meanings. As an adjective, it refers to non-variance (i.e. unchanging with respect to some other value); as a noun, it has two different meanings: 

A fixed and well-defined number or other non-changing mathematical object. The terms mathematical constant or physical constant are sometimes used to distinguish this meaning.
A function whose value remains unchanged (i.e., a constant function). Such a constant is commonly represented by a variable which does not depend on the main variable(s) in question.For example, a general quadratic function is commonly written as:

  
    
      
        a
        
          x
          
            2
          
        
        +
        b
        x
        +
        c
        
        ,
      
    
    {\displaystyle ax^{2}+bx+c\,,}
  where a, b and c are constants (or parameters), and x a variable—a placeholder for the argument of the function being studied. A more explicit way to denote this function is

  
    
      
        x
        ↦
        a
        
        
Thought:
I can now answer the question.
Final Answer: Euler's number, commonly denoted by the symbol `e`, is a mathematical constant approximately equal to 2.71828. It is an important number in mathematics because it is the base of the natural logarithm. The natural logarithm is the logarithm to the base `e` and is denoted as `ln(x)` or `log_e(x)`.
`e` has many amazing properties and can be represented in countless ways, such as the sum of infinite series, an infinite product, a limit of infinite sequences, an amazingly regular continued fraction, and so on. One of its most famous representations is as the limit of `(1 + 1/n)^n` as `n` approaches infinity.
`e` arises in many applications of growth, science, etc. For example, it appears in the formula for continuous compounding of interest and in the solution of differential equations that model exponential growth or decay. It also pops up in situations that involve optimality.
Euler's number, commonly denoted by the symbol `e`, is a mathematical constant approximately equal to 2.71828. It is an important number in mathematics because it is the base of the natural logarithm. The natural logarithm is the logarithm to the base `e` and is denoted as `ln(x)` or `log_e(x)`.
`e` has many amazing properties and can be represented in countless ways, such as the sum of infinite series, an infinite product, a limit of infinite sequences, an amazingly regular continued fraction, and so on. One of its most famous representations is as the limit of `(1 + 1/n)^n` as `n` approaches infinity.
`e` arises in many applications of growth, science, etc. For example, it appears in the formula for continuous compounding of interest and in the solution of differential equations that model exponential growth or decay. It also pops up in situations that involve optimality.