Theorem 1 (Quadratic Formula)
Proof. by
Definition 1 (Metric Space) A metric space is a set
(Non-negativity) if and only if (Symmetry) (Triangle inequality)
Definition 2 (The limit of a sequence) Suppose
Note: the order of the quantifier is
asd
H1
H2
H3
H4
H5
H6
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- First
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- First
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Fundamental Theorem of Calculus
Thm: Multiple Lines Theorem
Tip 1
This is a callout
Theorem 2 This is a theorem example for testing reference
Quote:
Nested Quote:
Nested Quote:
bold
italic
bold italic
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A\B | B1 | B2 |
---|---|---|
A1 | A1 x B1 | A1 x B2 |
A2 | A2 x B1 | A2 x B2 |