chore: tidy up titles

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# The Pragmatic Programmer (Hunt/Thomas, 1999)
## General ## General
### Meyer's Uniform Access Principle ### Meyer's Uniform Access Principle

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- logic - logic
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# Theorems and empty sets
We know that when we construct a We know that when we construct a
[derivation](Formal_proofs_in_propositional_logic.md#derivation-rules) [derivation](Formal_proofs_in_propositional_logic.md#derivation-rules) we start
we start from a set of assumptions and then attempt to reach a proposition that from a set of assumptions and then attempt to reach a proposition that is a
is a consequence of the starting assumptions. However it does not always have to consequence of the starting assumptions. However it does not always have to be
be the case that the starting set contains members. The set can in fact be the case that the starting set contains members. The set can in fact be empty.
empty.
_Demonstration_ _Demonstration_

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- propositional-logic - propositional-logic
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# Truth trees
## Rationale ## Rationale
Like [truth-tables](Truth-tables.md), truth-trees are a means of graphically Like [truth-tables](Truth-tables.md), truth-trees are a means of graphically

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- Turing - Turing
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# Turing Machines
## What is a Turing Machine? ## What is a Turing Machine?
Turing Machine is a machine that contains mutable state, executes sequences of Turing Machine is a machine that contains mutable state, executes sequences of

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- shell - shell
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# Utilities, operators, flags in Bash
The following are useful built-in utility methods that you can use for checking The following are useful built-in utility methods that you can use for checking
and validation in the course of your bash scripts. and validation in the course of your bash scripts.

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- logic - logic
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## Validity # Validity and entailment
### Informal definition ### Informal definition

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- shell - shell
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# Variables and datatypes in Bash
## Types ## Types
## Variables ## Variables

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created: Sunday, April 28, 2024 created: Sunday, April 28, 2024
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# Working_with_CSVs_in_Python # Working with CSVs in Python
## Core package ## Core package

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- theorems - theorems
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# Zero property of multiplication
**Let $a$ represent any member of $\mathbb{W}$ or $\mathbb{Z}$ then:** **Let $a$ represent any member of $\mathbb{W}$ or $\mathbb{Z}$ then:**
$$ a \cdot 0 = 0 $$ $$ a \cdot 0 = 0 $$