Search results
Results From The WOW.Com Content Network
The split point is at the end of a string (i.e. after the last character of a leaf node) The split point is in the middle of a string. The second case reduces to the first by splitting the string at the split point to create two new leaf nodes, then creating a new node that is the parent of the two component strings.
The R*-tree attempts to reduce both, using a combination of a revised node split algorithm and the concept of forced reinsertion at node overflow. This is based on the observation that R-tree structures are highly susceptible to the order in which their entries are inserted, so an insertion-built (rather than bulk-loaded) structure is likely to ...
split Splits a string into chunks at the specified delimiter, and returns the first (or user-specified) chunk. This is non-Unicode-aware implementation of mw.text ...
R" end-of-string-id (content) end-of-string-id ", that is, after R" the programmer can enter up to 16 characters except whitespace characters, parentheses, or backslash, which form the end-of-string-id (its purpose is to be repeated to signal the end of the string, eos id for short), then an opening parenthesis (to denote the end of the eos id ...
String References sequence NAME 4 POS Int 1- based leftmost mapping POSition 5 MAPQ Int MAPping Quality 6 CIGAR String CIGAR string: 7 RNEXT String Ref. name of the mate/next read 8 PNEXT Int Position of the mate/next read 9 TLEN Int observed Template LENgth 10 SEQ String segment SEQuence 11 QUAL String ASCII of Phred-scaled base QUALity+33
A position of Toads-and-Frogs may be represented with a string of three characters : for a toad, for a frog, and for an empty space. For example, the string T F {\displaystyle T\square \square F} represents a strip of four squares with a toad on the first one, and a frog on the last one.
Split: To split a weight-balanced tree into two smaller trees, those smaller than key x, and those larger than key x, first draw a path from the root by inserting x into the tree. After this insertion, all values less than x will be found on the left of the path, and all values greater than x will be found on the right.
A string homomorphism (often referred to simply as a homomorphism in formal language theory) is a string substitution such that each character is replaced by a single string. That is, f ( a ) = s {\displaystyle f(a)=s} , where s {\displaystyle s} is a string, for each character a {\displaystyle a} .