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Googlism.com will find out what Google.com thinks of you, your friends or anything! Search for your name here or for a good laugh check out some of the popular Googlisms below. "If you want to know if you're an idiot, geek, moron, stupid, funny, classic, workaholic or rich: Use Googlism. - Internet-Explained.com |
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u of vu of v is a subspace of v if u of v is a complement to the subspace w of v iff u of v is conjugate to u u of v is a cg u of v is a submodule u of v is also an u of v is not contained u of v is denoted by a u of v is called invariant under the endomorphism f u of v is black u of v is moved to v u of v is a subpath in the cfg between d and u on which v is not redefined u of v is reachable u of v is at distance at u of v is marked as a mine u of v is given by the direction of the edge fu; vg u of v is a subset of v such that u of v is defined to be the set of vertices in v\u that are adjacent to vertices in u u of v is called totally isotropic if · restricted to u is identically zero u of v is invariant under t if t u of v is a linear subspace u of v is a weak y u of v is a k u of v is called an independent set if g u of v is called an independent set u of v is a sequence of coherent ideal sheaves j n u of v is a sequence of coherent ideal sheaves j u of v is a u of v is w u of v is independent if the induced subgraph g u of v is a subspace u of v is a function of the form u of v is the length of the longest path from w to v u of v is a maximal b u of v is u of v is a subspace in v u of v is denoted by u ? u of v is an upper set iff v 2 u and v ^ v u of v is in s u of v is called a cut u of v is denoted by u u of v is a submodule of v provided u of v is \omega u of v is oe u of v is called pr u of v is a subspace if u of v is called lagrangian if u is maximally isotropic with respect to u of v is called adapted if for all i > p u of v is selected for at most u of v is called a linear forest set u of v is defined as follows u of v is completed u of v is ss u of v is primed in s u of v is split u of v is a node in the other merge path of the recombination node such that u and v are at the same level u of v is read u of v is presented u of v is a clique in g if the induced subgraph g u of v is at most ffju j u of v is called a u of v is an addition child u of v is ` u of v is uniquely determined by u of v is nice in v if for all x 2 v u of v is said to be totally u of v is a fixed block of p if for every p 2 p and u 2 u u of v is always available to p u of v is conjugate to u in m u of v is totally singular if all of its vectors are singular u of v is a leaf of t | ||||||||||||||||||
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