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For making sure I understand the symbols before I get into the names.
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¬
not
∧
and
∨
or (at least one true)
⊕
exclusive or (exactly one true)
→
if … then …
↔
if and only if
≡
is logically equivalent to
∀
for all
∃
there exists
∃!
there exists exactly one
⟹
therefore
p → q
if p, then q
¬p
not p
p ∧ q
p and q
p ∨ q
p or q
p ⊕ q
p exclusive or q
p ↔ q
p if and only if q
p ≡ q
p is logically equivalent to q
∀x
for all x
∃x
there exists an x
∃!x
there exists exactly one x
¬q → ¬p
if not q, then not p
¬q, p → q ⟹ ¬p
not q, and if p then q, therefore not p
p, p → q ⟹ q
p, and if p then q, therefore q
,
and / given that
p
a proposition (statement with a truth value)
q
a proposition (statement with a truth value)
r
a proposition (statement with a truth value)