Undergraduate students in computer science or philosophy
Preparing for a logic or discrete mathematics exam
Use cases
About
The Logic mind map template from Xmind is a comprehensive reference for students, educators, and self-learners covering over 290 nodes across mathematical logic, philosophical logic, metalogic, and non-classical logic. It includes detailed branches on 'Propositional logic & Boolean logic' with truth tables and logical connectives, 'Predicate logic' covering quantification and first-order logic, and 'Set theory' with functions and axiomatic set theory. The template also features 'Better Explained' sub-branches that simplify concepts like logical equivalence and material implication. This cheat sheet organizes formal systems, proof calculi, and key theorems into a single visual map, making it an ideal study aid for logic courses or exam prep.
Terms and ConditionsWhen to use this template
Educators and teaching assistants
Designing a lecture on proof techniques and inference rules
Self-learners and hobbyists
Self-studying formal logic and set theory fundamentals
How to use this template
Step 1
Launch and Explore Logic Branches
Open the template in Xmind to navigate through the comprehensive branches covering mathematical, philosophical, and non-classical logic.
Step 2
Review Simplified Explanations and Content
Expand the 'Better Explained' sub-branches to access simplified breakdowns of complex concepts like truth tables and predicate logic.
Step 3
Personalize and Export Your Map
Customize the nodes with your own study notes before exporting the final map as a PDF or image for exam preparation.
Frequently asked questions
It includes over 290 nodes covering mathematical logic (propositional, predicate, set theory), philosophical logic, metalogic, non-classical logic, and explanatory 'Better Explained' sub-branches.
Open the .xmind file in Xmind, then navigate branches like 'Mathematical logic' or 'Proof theory'. Expand nodes to see definitions, examples, and rules. Customize by adding your own notes or examples.
Yes, the template is free to download and fully editable in Xmind. You can add, remove, or reorganize nodes to fit your study needs.
Go to 'Propositional logic & Boolean logic' > 'Logical connective'. Each connective like 'Conjunction' or 'Material implication' has a sub-node with explanations and truth tables.
Absolutely. The 'Better Explained' nodes provide simplified explanations; you can edit them with your own analogies or examples directly in Xmind.
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