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can be read ``for all a and b in the set of real numbers, a less than b implies a cubed is less than b cubed'' (or ``for all real numbers a and b, if a is less than b, then a cubed is less than b cubed'').
Written: | Spoken: | |
---|---|---|
![]() | = | for all (or ``for every'') |
![]() | = | there exists |
![]() | = | such that |
![]() | = | is orthogonal to (perpendicular to) |
![]() | = | intersection |
![]() | = | union |
![]() | = | is contained in |
![]() | = | is an element of |
![]() | = | is not an element of |
![]() | = | implies |
![]() | = | if and only if (or ``is equivalent to'') |
![]() | = | if and only if (same as above) |
![]() | = | less than |
![]() | = | greater than |
![]() | = | less than or equal to |
![]() | = | greater than or equal to |
![]() | = | the set of real numbers |
![]() | = | the set of natural numbers |
![]() | = | the set of integers |
![]() | = | the set of rational numbers |
![]() | = | the set of complex numbers |
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