User:Richard Pinch/Redlinks: Difference between revisions
Jump to navigation
Jump to search
imported>Richard Pinch (A list of redlinks I've created with the intention of filling in at some time) |
imported>Richard Pinch (power series is currently a redirect) |
||
| Line 5: | Line 5: | ||
** [[Dirichlet series]] | ** [[Dirichlet series]] | ||
** [[Fourier series]] | ** [[Fourier series]] | ||
** [[Power series]] | ** [[Power series]] (currently a redirect) | ||
** [[Puiseaux series]] | ** [[Puiseaux series]] | ||
* [[Series (group theory)]], a chain of subgroups of a group. Special types include | * [[Series (group theory)]], a chain of subgroups of a group. Special types include | ||
Revision as of 13:27, 7 November 2008
A list of redlinks I've created with the intention of filling in at some time:
From Talk:Series (mathematics):
- Series (analysis), the cumulative sum of a given sequence of terms. Special types include
- Dirichlet series
- Fourier series
- Power series (currently a redirect)
- Puiseaux series
- Series (group theory), a chain of subgroups of a group. Special types include
- Series (lattice theory), a chain in a partially ordered set
- Time series in probability and statistics
From Centre of a group:
From Identity element:
- Existence of an identity element is one of the properties of a group or monoid.
- An identity matrix is the identity element for matrix multiplication.
- Identity (mathematics)
From Distributivity:
- There are three closely connected examples where each of two operations distributes over the other:
- In set theory, intersection distributes over union and union distributes over intersection;
- In propositional logic, conjunction (logical and) distributes over disjunction (logical or) and disjunction distributes over conjunction;
- In a Boolean algebra, join distributes over meet and meet distributes over join.
From Commutativity: a property of binary operations or of operators on a set
From Cantor set: The Cantor set is ... second countable, dense-in-itself, totally disconnected.
Miscellaneous