Combinatorial%20Pattern%20Matching

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Combinatorial Pattern Matching
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Outline

• Hash Tables
• Repeat Finding
• Exact Pattern Matching
• Keyword Trees
• Suffix Trees
• Heuristic Similarity Search Algorithms
• Approximate String Matching
• Filtration
• Comparing a Sequence Against a Database
• Algorithm behind BLAST
• Statistics behind BLAST
• PatternHunter and BLAT

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Outline- CHANGES

• Hash Tables CHANGE- start from an
  example-modify
• Heuristic Similarity Search Algorithms _SHOW
  FILTERED DOT-MATRIX

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Genomic Repeats

• Example of repeats
• ATGGTCTAGGTCCTAGTGGTC
• Motivation to find them
• Trace evolutionary secrets
• Many tumors are characterized by an explosion of
  repeats
• Genomic rearrangements are often associated with
  repeats

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Genomic Repeats

• The problem is often more difficult
• ATGGTCTAGGACCTAGTGTTC
• Motivation to find them
• Trace evolutionary secrets
• Many tumors are characterized by an explosion of
  repeats
• Genomic rearrangements are often associated with
  repeats

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l-mer Repeats

• Long repeats are difficult to find
• Short repeats are easy to find (e.g., hashing)
• Simple approach to finding long repeats
• Find exact repeats of short l-mers (l is usually
  10 to 13)
• Use l-mer repeats to potentially extend into
  longer, maximal repeats

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l-mer Repeats (contd)

• There are typically many locations where an l-mer
  is repeated
• GCTTACAGATTCAGTCTTACAGATGGT
• The 4-mer TTAC starts at locations 3 and 17

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Extending l-mer Repeats

• GCTTACAGATTCAGTCTTACAGATGGT
• Extend these 4-mer matches
• GCTTACAGATTCAGTCTTACAGATGGT
• Maximal repeat TTACAGAT

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Maximal Repeats

• To find maximal repeats in this way, we need ALL
  start locations of all l-mers in the genome
• Hashing lets us find repeats quickly in this
  manner

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Hashing What is it?

• What does hashing do?
• For different data, generate a unique integer
• Store data in an array at the unique integer
  index generated from the data
• Hashing is a very efficient way to store and
  retrieve data

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Hashing Definitions

• Hash table array used in hashing
• Records data stored in a hash table
• Keys identifies sets of records
• Hash function uses a key to generate an index to
  insert at in hash table
• Collision when more than one record is mapped to
  the same index in the hash table

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Hashing Example

• Where do the animals eat?
• Records each animal
• Keys where each animal eats

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Hashing DNA sequences

• Each l-mer can be translated into a binary string
  (A, T, C, G can be represented as 00, 01, 10, 11)
• After assigning a unique integer per l-mer it is
  easy to get all start locations of each l-mer in
  a genome

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Hashing Maximal Repeats

• To find repeats in a genome
• For all l-mers in the genome, note the start
  position and the sequence
• Generate a hash table index for each unique l-mer
  sequence
• In each index of the hash table, store all genome
  start locations of the l-mer which generated that
  index
• Extend l-mer repeats to maximal repeats

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Hashing Collisions

• Dealing with collisions
• Chain all start locations of l-mers (linked
  list)

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Hashing Summary

• When finding genomic repeats from l-mers
• Generate a hash table index for each l-mer
  sequence
• In each index, store all genome start locations
  of the l-mer which generated that index
• Extend l-mer repeats to maximal repeats

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Pattern Matching

• What if, instead of finding repeats in a genome,
  we want to find all sequences in a database that
  contain a given pattern?
• This leads us to a different problem, the Pattern
  Matching Problem

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Pattern Matching Problem

• Goal Find all occurrences of a pattern in a text
• Input Pattern p p1pn and text t t1tm
• Output All positions 1lt i lt (m n 1) such
  that the n-letter substring of text t starting at
  i matches the pattern p
• Motivation Searching database for a known pattern

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Exact Pattern Matching A Brute-Force Algorithm

• PatternMatching(p,t)
• n ? length of pattern p
• m ? length of text t
• for i ? 1 to (m n 1)
• if titin-1 p
• output i

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Exact Pattern Matching An Example
GCAT

• PatternMatching algorithm for
• Pattern GCAT
• Text CGCATC

CGCATC
GCAT
CGCATC
GCAT
CGCATC
GCAT
CGCATC
GCAT
CGCATC
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Exact Pattern Matching Running Time

• PatternMatching runtime O(nm)
• Probability-wise, its more like O(m)
• Rarely will there be close to n comparisons in
  line 4
• Better solution suffix trees
• Can solve problem in O(m) time
• Conceptually related to keyword trees

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Keyword Trees Example

• Keyword tree
• Apple

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Keyword Trees Example (contd)

• Keyword tree
• Apple
• Apropos

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Keyword Trees Example (contd)

• Keyword tree
• Apple
• Apropos
• Banana

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Keyword Trees Example (contd)

• Keyword tree
• Apple
• Apropos
• Banana
• Bandana

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Keyword Trees Example (contd)

• Keyword tree
• Apple
• Apropos
• Banana
• Bandana
• Orange

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Keyword Trees Properties

• Stores a set of keywords in a rooted labeled tree
• Each edge labeled with a letter from an alphabet
• Any two edges coming out of the same vertex have
  distinct labels
• Every keyword stored can be spelled on a path
  from root to some leaf

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Keyword Trees Threading (contd)

• Thread appeal
• appeal

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Keyword Trees Threading (contd)

• Thread appeal
• appeal

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Keyword Trees Threading (contd)

• Thread appeal
• appeal

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Keyword Trees Threading (contd)

• Thread appeal
• appeal

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Keyword Trees Threading (contd)

• Thread apple
• apple

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Keyword Trees Threading (contd)

• Thread apple
• apple

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Keyword Trees Threading (contd)

• Thread apple
• apple

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Keyword Trees Threading (contd)

• Thread apple
• apple

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Keyword Trees Threading (contd)

• Thread apple
• apple

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Multiple Pattern Matching Problem

• Goal Given a set of patterns and a text, find
  all occurrences of any of patterns in text
• Input k patterns p1,,pk, and text t t1tm
• Output Positions 1 lt i lt m where the substring
  of text t starting at i matches one of the
  patterns pj for 1 lt j lt k
• Motivation Searching database for known multiple
  patterns

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Multiple Pattern Matching Straightforward
Approach

• Can solve as k Pattern Matching Problems
• Runtime
• O(kmn)
• using the PatternMatching algorithm k times
• m - length of the text
• n - average length of the pattern

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Multiple Pattern Matching Keyword Tree Approach

• Or, we could use keyword trees
• Build keyword tree in O(N) time N is total
  length of all patterns
• With naive threading O(N nm)
• Aho-Corasick algorithm O(N m)

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Keyword Trees Threading

• To match patterns in a text using a keyword tree
• Build keyword tree of patterns
• Thread the text through the keyword tree

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Keyword Trees Threading (contd)

• Threading is complete when we reach a leaf in
  the keyword tree
• When threading is complete, weve found a
  pattern in the text

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Suffix TreesCollapsed Keyword Trees

• Similar to keyword trees, except edges that form
  paths are collapsed
• Each edge is labeled with a substring of a text
• All internal edges have at least two outgoing
  edges
• Leaves labeled by the index of the pattern.

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Suffix Tree of a Text

• Suffix trees of a text is constructed for all its
  suffixes

ATCATG TCATG CATG ATG
TG G
Keyword Tree
Suffix Tree
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Suffix Tree of a Text

• Suffix trees of a text is constructed for all its
  suffixes

ATCATG TCATG CATG ATG
TG G
Keyword Tree
Suffix Tree
How much time does it take?
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Suffix Tree of a Text

• Suffix trees of a text is constructed for all its
  suffixes

ATCATG TCATG CATG ATG
TG G
Keyword Tree
Suffix Tree
quadratic
Time is linear in the total size of all suffixes,
i.e., it is quadratic in the length of the text
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Suffix Trees Advantages

• Suffix trees of a text is constructed for all its
  suffixes
• Suffix trees build faster than keyword trees

ATCATG TCATG CATG ATG
TG G
Keyword Tree
Suffix Tree
quadratic
linear (Weiner suffix tree algorithm)
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Use of Suffix Trees

• Suffix trees hold all suffixes of a text
• i.e., ATCGC ATCGC, TCGC, CGC, GC, C
• Builds in O(text_length) time
• To find any pattern in a text
• Build suffix tree for text
• Thread the pattern through the suffix tree
• Can find pattern in text in O(pattern_length)
  time!
• O(text_lengthpattern_length) time for Pattern
  Matching Problem
• Build suffix tree and lookup pattern

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Pattern Matching with Suffix Trees

• SuffixTreePatternMatching(p,t)
• Build suffix tree for text t
• Thread pattern p through suffix tree
• if threading is complete
• output positions of all p-matching leaves in
  the tree
• else
• output Pattern does not appear in text

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Suffix Trees Example
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Multiple Pattern Matching Summary

• Keyword and suffix trees are used to find
  patterns in a text
• Keyword trees
• Build keyword tree of patterns, and thread text
  through it
• Suffix trees
• Build suffix tree of text, and thread patterns
  through it

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Approximate vs. Exact Pattern Matching

• So far all weve seen exact pattern matching
  algorithms
• Usually, because of mutations, it makes much more
  biological sense to find approximate pattern
  matches
• Biologists often use fast heuristic approaches
  (rather than local alignment) to find approximate
  matches

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Heuristic Similarity Searches

• Genomes are huge Smith-Waterman quadratic
  alignment algorithms are too slow
• Alignment of two sequences usually has short
  identical or highly similar fragments
• Many heuristic methods (i.e., FASTA) are based on
  the same idea of filtration
• Find short exact matches, and use them as seeds
  for potential match extension
• Filter out positions with no extendable matches

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Dot Matrices

• Dot matrices show similarities between two
  sequences
• FASTA makes an implicit dot matrix from short
  exact matches, and tries to find long diagonals
  (allowing for some mismatches)

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Dot Matrices (contd)

• Identify diagonals above a threshold length
• Diagonals in the dot matrix indicate exact
  substring matching

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Diagonals in Dot Matrices

• Extend diagonals and try to link them together,
  allowing for minimal mismatches/indels
• Linking diagonals reveals approximate matches
  over longer substrings

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Approximate Pattern Matching Problem

• Goal Find all approximate occurrences of a
  pattern in a text
• Input A pattern p p1pn, text t t1tm, and
  k, the maximum number of mismatches
• Output All positions 1 lt i lt (m n 1) such
  that titin-1 and p1pn have at most k
  mismatches (i.e., Hamming distance between
  titin-1 and p lt k)

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Approximate Pattern Matching A Brute-Force
Algorithm

• ApproximatePatternMatching(p, t, k)
• n ? length of pattern p
• m ? length of text t
• for i ? 1 to m n 1
• dist ? 0
• for j ? 1 to n
• if tij-1 ! pj
• dist ? dist 1
• if dist lt k
• output i

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Approximate Pattern Matching Running Time

• That algorithm runs in
• O(pattern_length x text_length).
• Landau-Vishkin algorithm
• O(number_of_mismatches x
  text_length)
• We can generalize the Approximate Pattern
  Matching Problem into a Query Matching
  Problem
• We want to match substrings in a query to
  substrings in a text with at most k mismatches
• Motivation we want to see similarities to some
  gene, but we may not know which parts of the gene
  to look for

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Query Matching Problem

• Goal Find all substrings of the query that
  approximately match the text
• Input Query q q1qw,
• text t t1tm,
• n (length of matching
  substrings),
• k (maximum number of
  mismatches)
• Output All pairs of positions (i, j) such that
  the
• n-letter substring of query q
  starting at i approximately matches the
• n-letter substring of text t
  starting at j,
• with at most k mismatches

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Approximate Pattern Matching vs Query Matching
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Query Matching Main Idea

• Approximately matching strings share some
  perfectly matching substrings.
• Instead of searching for approximately matching
  strings (difficult) search for perfectly matching
  substrings (easy).

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Filtration in Query Matching

• We want all n-matches between a query and a text
  with up to k mismatches
• Filter out positions we know do not match
  between text and query
• Potential match detection find all matches of
  l-tuples in query and text for some small l
• Potential match verification Verify each
  potential match by extending it to the left and
  right, until (k 1) mismatches are found

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Filtration Match Detection

• If x1xn and y1yn match with at most k
  mismatches, they must share an l-tuple that is
  perfectly matched, with l ?n/(k 1)?

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Filtration Match Detection

• If x1xn and y1yn match with at most k
  mismatches, they must share an l-tuple that is
  perfectly matched, with l ?n/(k 1)?
• Break string of length n into k1 parts, each
  each of length ?n/(k 1)?
• k mismatches can affect at most k of these k1
  parts
• At least one of these k1 parts is perfectly
  matched

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Filtration Match Detection (contd)

• Suppose k 3. We would then have
  ln/(k1)n/4
• There are at most k mismatches in n, so at the
  very least there must be one out of the k1 l
  tuples without a mismatch

1l
l 12l
2l 13l
3l 1n
1
2
k
k 1
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Filtration Match Verification

• For each l -match we find, try to extend the
  match further to see if it is substantial

Extend perfect match of length l until we find an
approximate match of length n with k mismatches
query
text
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Filtration Example
k 0 k 1 k 2 k 3 k 4 k 5
l -tuple length n n/2 n/3 n/4 n/5 n/6
Shorter perfect matches required
Performance decreases
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Local alignment is to slow

• Quadratic local alignment is too slow while
  looking for similarities between long strings
  (e.g. the entire GenBank database)

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Local alignment is to slow

• Quadratic local alignment is too slow while
  looking for similarities between long strings
  (e.g. the entire GenBank database)
• Guaranteed to find the optimal local alignment
• Sets the standard for sensitivity

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Local alignment is to slowBLAST!

• Quadratic local alignment is too slow while
  looking for similarities between long strings
  (e.g. the entire GenBank database)
• Basic Local Alignment Search Tool
• Altschul, S., Gish, W., Miller, W., Myers, E.
  Lipman, D.J.
• Journal of Mol. Biol., 1990
• Search sequence databases for local alignments to
  a query

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BLAST

• Great improvement in speed, with a modest
  decrease in sensitivity
• Minimizes search space instead of exploring
  entire search space between two sequences
• Finds short exact matches (seeds), only
  explores locally around these hits

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What Similarity Reveals

• BLASTing a new gene
• Evolutionary relationship
• Similarity between protein function
• BLASTing a genome
• Potential genes

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BLAST algorithm

• Keyword search of all words of length w from the
  query of length n in database of length m with
  score above threshold
• w 11 for DNA queries, w 3 for proteins
• Local alignment extension for each found keyword
• Extend result until longest match above threshold
  is achieved
• Running time O(nm)

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BLAST algorithm (contd)
keyword
Query KRHRKVLRDNIQGITKPAIRRLARRGGVKRISGLIYEETRGVL
KIFLENVIRD
GVK 18 GAK 16 GIK 16 GGK 14 GLK 13 GNK 12 GRK
11 GEK 11 GDK 11
Neighborhood words
neighborhood score threshold (T 13)
extension
Query 22 VLRDNIQGITKPAIRRLARRGGVKRISGLIYEETRGVLK
60 DN G IR L GK I L E
RGK Sbjct 226 IIKDNGRGFSGKQIRNLNYGIGLKVIADLV-EK
HRGIIK 263
High-scoring Pair (HSP)
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Original BLAST

• Dictionary
• All words of length w
• Alignment
• Ungapped extensions until score falls below some
  statistical threshold
• Output
• All local alignments with score gt threshold

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Original BLAST Example
A C G A A G T A A G G T C
C A G T

• w 4
• Exact keyword match of GGTC
• Extend diagonals with mismatches until score is
  under 50
• Output result
• GTAAGGTCC
• GTTAGGTCC

C T G A T C C T G G A T T
G C G A
From lectures by Serafim Batzoglou (Stanford)
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Gapped BLAST Example
A C G A A G T A A G G T C
C A G T

• Original BLAST exact keyword search, THEN
• Extend with gaps around ends of exact match until
  score lt threshold
• Output result
• GTAAGGTCCAGT
• GTTAGGTC-AGT

C T G A T C C T G G A T T
G C G A
From lectures by Serafim Batzoglou (Stanford)
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Incarnations of BLAST

• blastn Nucleotide-nucleotide
• blastp Protein-protein
• blastx Translated query vs. protein database
• tblastn Protein query vs. translated database
• tblastx Translated query vs. translated
• database (6 frames each)

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Incarnations of BLAST (contd)

• PSI-BLAST
• Find members of a protein family or build a
  custom position-specific score matrix
• Megablast
• Search longer sequences with fewer differences
• WU-BLAST (Wash U BLAST)
• Optimized, added features

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Assessing sequence similarity

• Need to know how strong an alignment can be
  expected from chance alone
• Chance relates to comparison of sequences that
  are generated randomly based upon a certain
  sequence model
• Sequence models may take into account
• GC content
• Poly-A tails
• Junk DNA
• Codon bias
• Etc.

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BLAST Segment Score

• BLAST uses scoring matrices (d) to improve on
  efficiency of match detection
• Some proteins may have very different amino acid
  sequences, but are still similar
• For any two l-mers x1xl and y1yl
• Segment pair pair of l-mers, one from each
  sequence
• Segment score Sli1 d(xi, yi)

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BLAST Locally Maximal Segment Pairs

• A segment pair is locally maximal if its score
  cant be improved by extending or shortening
• Statistically significant locally maximal segment
  pairs are of biological interest
• BLAST finds all locally maximal segment pairs
  with scores above some threshold
• A significantly high threshold will filter out
  some statistically insignificant matches

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BLAST Statistics

• Threshold Altschul-Dembo-Karlin statistics
• Identifies smallest segment score that is
  unlikely to happen by chance
• matches above q has mean E(q) Kmne-lq K is a
  constant, m and n are the lengths of the two
  compared sequences
• Parameter l is positive root of
• S x,y in A(pxpyed(x,y)) 1, where px and py are
  frequenceies of amino acids x and y, and A is the
  twenty letter amino acid alphabet

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P-values

• The probability of finding b HSPs with a score S
  is given by
• (e-EEb)/b!
• For b 0, that chance is
• e-E
• Thus the probability of finding at least one HSP
  with a score S is
• P 1 e-E

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Sample BLAST output

• Blast of human beta globin protein against zebra
  fish

• Score E
• Sequences producing significant alignments
  (bits) Value
• gi18858329refNP_571095.1 ba1 globin Danio
  rerio gtgi147757... 171 3e-44
• gi18858331refNP_571096.1 ba2 globin
  SIdZ118J2.3 Danio rer... 170 7e-44
• gi37606100embCAE48992.1 SIbY187G17.6 (novel
  beta globin) D... 170 7e-44
• gi31419195gbAAH53176.1 Ba1 protein Danio
  rerio 168 3e-43
• ALIGNMENTS
• gtgi18858329refNP_571095.1 ba1 globin Danio
  rerio
• Length 148
• Score 171 bits (434), Expect 3e-44
• Identities 76/148 (51), Positives 106/148
  (71), Gaps 1/148 (0)
• Query 1 MVHLTPEEKSAVTALWGKVNVDEVGGEALGRLLVVYPWT
  QRFFESFGDLSTPDAVMGNPK 60
• MV T EA LWGKNDEG AL R
  LVYPWTQRF FGLSP AMGNPK
• Sbjct 1 MVEWTDAERTAILGLWGKLNIDEIGPQALSRCLIVYPWT
  QRYFATFGNLSSPAAIMGNPK 60

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Sample BLAST output (contd)

• Blast of human beta globin DNA against human DNA

• Score E
• Sequences producing significant alignments
  (bits) Value
• gi19849266gbAF487523.1 Homo sapiens gamma A
  hemoglobin (HBG1... 289 1e-75
• gi183868gbM11427.1HUMHBG3E Human gamma-globin
  mRNA, 3' end 289 1e-75
• gi44887617gbAY534688.1 Homo sapiens A-gamma
  globin (HBG1) ge... 280 1e-72
• gi31726embV00512.1HSGGL1 Human messenger RNA
  for gamma-globin 260 1e-66
• gi38683401refNR_001589.1 Homo sapiens
  hemoglobin, beta pseud... 151 7e-34
• gi18462073gbAF339400.1 Homo sapiens haplotype
  PB26 beta-glob... 149 3e-33
• ALIGNMENTS
• gtgi28380636refNG_000007.3 Homo sapiens beta
  globin region (HBB_at_) on chromosome 11
• Length 81706
• Score 149 bits (75), Expect 3e-33
• Identities 183/219 (83)
• Strand Plus / Plus
• 
  
• Query 267 ttgggagatgccacaaagcacctggatgatctcaagg
  gcacctttgcccagctgagtgaa 326
• 
  

87
Timeline

• 1970 Needleman-Wunsch global alignment algorithm
• 1981 Smith-Waterman local alignment algorithm
• 1985 FASTA
• 1990 BLAST (basic local alignment search tool)
• 2000s BLAST has become too slow in genome vs.
  genome comparisons - new faster algorithms
  evolve!
• Pattern Hunter
• BLAT

88
BLAT vs. BLAST Differences

• BLAT (BLAST-Like Alignment Tool) same idea as
  BLAST - locate short sequence hits and extend
• BLAT builds an index of the database and scans
  linearly through the query sequence, whereas
  BLAST builds an index of the query sequence and
  then scans linearly through the database
• Index is stored in RAM which is memory intensive,
  but results in faster searches

89
BLAT Indexing

• An index is built that contains the positions of
  each k-mer in the genome
• Each k-mer in the query sequence is compared to
  each k-mer in the index
• A list of hits is generated matching k-mer
  positions in cDNA and in genome

90
BLAT Fast cDNA Alignments

• Steps
• 1. Break cDNA into 500 base chunks.
• 2. Use an index to find regions in genome similar
  to each chunk of cDNA.
• 3. Construct alignment between genomic regions
  and cDNA chunks.
• 4. Use dynamic programming to stitch together
  alignments of chunks into the alignment of whole.

91
Indexing An Example

• Here is an example with k 3
• Genome cacaattatcacgaccgc
• 3-mers (non-overlapping) cac aat tat cac gac cgc
• Index aat 3 gac 12
• cac 0,9 tat 6
• cgc 15
• cDNA (query sequence) aattctcac
• 3-mers (overlapping) aat att ttc tct ctc tca cac
  
• 0 1 2 3 4 5 6
• Hits aat 0,3
• cac 6,0
• cac 6,9
• clump cacAATtatCACgaccgc

Multiple instances map to single index
Position of 3-mer in query, genome
92
However

• BLAT was designed to find sequences of 95 and
  greater similarity of length gt40 may miss more
  divergent or shorter sequence alignments

93
PatternHunter faster and even more sensitive

• BLAST matches short consecutive sequences
  (consecutive seed)
• Length k
• Example (k 11)
• 11111111111
• Each 1 represents a match

• PatternHunter matches short non-consecutive
  sequences (spaced seed)
• Increases sensitivity by locating homologies that
  would otherwise be missed
• Example (a spaced seed of length 18 w/ 11
  matches)
• 111010010100110111
• Each 0 represents a dont care, so there can be
  a match or a mismatch

94
Spaced seeds

• Example of a hit using a spaced seed

How does this result in better sensitivity?
95
Why is PH better?

• PatternHunter

• BLAST redundant hits

This results in gt 1 hit and creates clusters of
redundant hits
This results in very few redundant hits
96
Why is PH better?

• BLAST may also miss a hit
• GAGTACTCAACACCAACATTAGTGGGCAATGGAAAAT
• GAATACTCAACAGCAACATCAATGGGCAGCAGAAAAT

9 matches
In this example, despite a clear similarity,
there is no sequence of continuous matches longer
than length 9. BLAST uses a length 11 and
because of this, BLAST does not recognize this as
a hit! Resolving this would require reducing the
seed length to 9, which would have a damaging
effect on speed
97
Advantage of Gapped Seeds
11 positions
11 positions
10 positions
98
Why is PH better?

• Higher hit probability
• Lower expected number of random hits

99
Use of Multiple Seeds

• Basic Search Algorithm
• Select a group of spaced seed models
• For each hit of each model, conduct extension to
  find a homology.

100
PatternHunter and BLAT vs. BLAST

• PatternHunter is 5-100 times faster than Blastn,
  depending on data size, at the same sensitivity
• BLAT is several times faster than BLAST, but best
  results are limited to closely related sequences

101
Resources

• tandem.bu.edu/classes/ 2004/papers/pathunter_grp_p
  rsnt.ppt
• http//www.jax.org/courses/archives/2004/gsa04_kin
  g_presentation.pdf
• http//www.genomeblat.com/genomeblat/blatRapShow.p
  ps