Blog
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Part 1
Fundamentals
Basic Logic Inference
- $P \to Q, P \implies Q$
- $P \to Q, \neg Q \implies \neg P$
- $P \lor Q, \neg P \implies Q$
- $P (\text{or } Q) \implies P \lor Q$
- $P, Q \implies P \land Q$
- $P \land Q \implies P (\text{or } Q)$
- $P \lor Q \to R \implies (P \to R) \land (Q \to R)$
Equivalence
Equality Problem Find the equivalence of equality problem :
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Ch01 Ch03
Table of Contents (click to expand)
Subspace
Definition 1.0 – Subspace of Vector Space
A subspace $U$ of a vector space $V$ is a subset of $V$ that is itself a vector space under the same addition and scalar multiplication as $V$. Formally, it has two properties:
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