dna computing charles ormsby iii cse 497 4/15/2004
TRANSCRIPT
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DNA Computing
Charles Ormsby III
CSE 497
4/15/2004
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Outline
• DNA Computing Characteristics
• Different Approaches
• Lipton’s Paper
– DNA Solution of Hard Computational Problems
• Practical Purposes
• Future Work/Funding
• References
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DNA Computing CharacteristicsDNA Computing Characteristics
(Advantages & Disadvantages)
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DNA Computation CharacteristicsDNA Computation Characteristics
Parallel Processing
Processes all possible solutions simultaneously!
Well kind of, but it is not instantaneous
AND, it is a Physical Process!
Therefore, the molecular steps required to process the solution set can take weeks
But, we are finding ways improve time efficiency! More To Come
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DNA Computation CharacteristicsDNA Computation Characteristics
Read/Write Rate of DNA
DNA replication rate = 500 base pairs per second- 10 times faster than human cells- Very low error rates
But only 1000 bits/sec? Compare to the data throughput of an average hard drive? SLOW!!!
Can anyone think of an advantage that DNA-based computers might have over the way today’s PC’s interact with memory?
http://www.arstechnica.com/reviews/2q00/dna/dna-2.html
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DNA Computation CharacteristicsDNA Computation Characteristics
…YES, copies of the replication enzymes can work on DNA in parallel
*Bonus* - Replication enzymes can start on the second replicated strand of DNA even before they're finished copying the first one. So already the data rate jumps to 2000 bits/sec
Electric computers are incapable of such a feat!
http://www.arstechnica.com/reviews/2q00/dna/dna-2.html
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DNA Computation CharacteristicsDNA Computation Characteristics
Read/Write Rate of DNA (cont’d)
Look what happens after each replicating iteration– number of DNA strands increases exponentially
• 2^n after n iterations
– Data rate increases by 1000 bits/sec per strand
After 10 iterations, replication rate = 1Mbit/sec
And, after 30 iterations it increases to 1000 Gbits/sec
This is well beyond the sustained data rates of the fastest hard drives!!!
http://www.arstechnica.com/reviews/2q00/dna/dna-2.html
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DNA Computation CharacteristicsDNA Computation Characteristics
Data density – { A, T, C, G}
Bases spaced every 0.35 nanometers
1-dimension = 18 Mbits per inch2-dimension = Over one million Gbits per square inch
(assuming one base per square nanometer)
Typical high performance hard drivedata density = 7 Gbits per square inch
A factor of over 100,000 smaller!!
http://www.arstechnica.com/reviews/2q00/dna/dna-2.html
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DNA Computation CharacteristicsDNA Computation Characteristics
Double stranded nature- Every DNA sequence has a natural complement
If S = ATTACGTCG
S‘ = TAATGCAGC, its complement
DNA’s complementary nature makes it a unique data structure for computation and can be exploited in many ways, such as Error Correction
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DNA Computation CharacteristicsDNA Computation Characteristics
DNA Error RatesDNA Error Rates• Biological error rate 1/10^9 copied bases• Hard drive read error rate 1/10^13
Error Correction: Errors occur due to many factors, for examples…– Incorrect insertions/deletions – Damage from thermal energy and UV energy from the sun
However, if the error occurs in one of the strands of double stranded DNA, repair enzymes can restore the proper DNA sequence by using the complement strand as a reference.
RAID 1 array
http://www.arstechnica.com/reviews/2q00/dna/dna-1.html
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DNA Computation CharacteristicsDNA Computation Characteristics
The Statistics of Randomness
Pertaining to Adleman’s method…
All HDPP’s paths are equally likely to be formed during the random production of sequences
In other words, over a large well distributed solution set, all solutions (or at least a great majority) should be present
*This is key because in order for the DNA computer to arrive at the correct solution, the solution must first exist in the solution set
Statistics – If only 99% of the solutions exist in the solution set than the method will have a successrate of only…?
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Different ApproachesDifferent Approaches
Free Floating vs. DNA Chips
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Free FloatingFree Floating
Approach 1: Bits of DNA float freely in a test tube – (pioneered by Leonard M. Adleman)
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Free FloatingFree Floating
Advantages:- Strong general problem solving application- Increased freedom in experimentation
i.e. Immediate scalability by amplification(could the freedom also be also considered a disadvantage?)
- Can encode unique problems- Scales very well
Can you think of any other advantages?
HAHA, neither could I
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DNA-based ChipsDNA-based Chips
Approach #2: A gold-plated square of glass (one inch square) anchors as many as a trillion individual strands of DNA to the glass.
Microarrays
http://www.dhgp.de/ethics/ethics02.html
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DNA-based ChipsDNA-based Chips
Advantages:- Easier to handle, specific orientation- Keeps out impurities- Serves as a building block to scale upwards- Programmable interfaces (in the future)- Very useful for storing information about Bio-agents
Business Quiz:
Why is this approach more appealing to corporations and institutions who fund research?
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DNA-based ChipsDNA-based Chips
Can be manufactured!!! =
$$$$$$$$$$$$$$$$
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Lipton’s PaperLipton’s Paper
DNA Solution of Hard Computational Problems
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Richard Lipton’s: DNA Solution of Hard Computational Problems
Two factors limit any computers performance
1) Parallel processing capabilities3 grams of water 1022 molecules
2) Computations per unit time100 million instructions per second
Human Time vs. Computation Time
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Richard Lipton’s: DNA Solution of Hard Computational Problems
State-of-the-Art Supercomputer– 100 million instructions per second– Biological computers are limited to only a
fraction of an experiment per second• Doesn’t the complexity of the experiment
determine the difference?
However, DNA computers counter the instruction time disparity with parallelism
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Richard Lipton’s: DNA Solution of Hard Computational Problems
Traveling Salesman Revisited– Conventional computer can solve tour with 70 cities, but
would fail with 100 or more cities• Even with 1023 parallel processors, Brute force is too inefficient
However, are DNA computers only advantageous for problems with very large solutions sets?
No, Adelman’s work can be extended to produce solutions to all problems that are obtainable and unobtainable by traditional CPUs in much less time
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Richard Lipton’s: DNA Solution of Hard Computational Problems
NP-complete The Satisfaction Problem (SAT)
SAT is a simple search problem, and was one of the first NP-complete problems
Consider:
F = (x V y) Λ (Γx V Γy)
Current Best Method: test all 2n solutions for ‘n’ variables
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Richard Lipton’s: DNA Solution of Hard Computational Problems
Truth Table
Current Best Method: test all 2n solutions for ‘n’ variables
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Richard Lipton’s: DNA Solution of Hard Computational Problems
Initial Assumptions/Conditions– This model is simple and idealized
• Ignores many known complex effects, but is an excellent first order approximation
– Strands of DNA are just sequences• α1,…, αk of the set {A,C,G,T}
– Double stranded DNA are a pair of sequences• For i = 1,…,k; given α1,…, αk and b1,…, bk both
sequences of the set {A,C,G,T}; α1 must complement b1, meaning AT or CG
– Only consider strands with a length of 20 nucleotides
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Richard Lipton’s: DNA Solution of Hard Computational Problems
Five Simple operations the can be performed on test tubes that contain DNA strands
1) Possible to synthesize a large number of copies of any single strand
2) Annealing produces a double strand from a single strand and its complementary strand
3) Given a test tube of DNA, one can extract a strand that contains some simple pattern of length ‘l’
4) Using a Polymearse Chain Reaction (PCR), one can detect whether there are DNA strands at all in the test tube
5) All of the DNA in the test tube may be amplified by replicating the strands in the test tube
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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The Theory
One fixed test tube– The set in the test tube corresponds to the
following graph Gn
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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All paths the travel from a1 to an + 1 encode an ‘n’-bit binary string
At each stage, a path has exactly two choices1) Unprimed node encodes a 12) Primed node encodes a 0
Therefore, the example path a1x’a2ya3 encodes 01 Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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1) Encode graph’s vertices in DNA
2) Encode edges in DNA
3) Encode starting and ending points in DNA
The Solution Set Discovery
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Step 1 - vertices in DNA
• The Graph is encoded in a test tube of DNA– Each vertex of the graph is assigned a random
pattern of length ‘l’ from {A,C,G,T}
• Each encoding is referred to as the name of the vertex and is comprised of two parts
1st half pi
2nd half qi
Therefore, each vertex can be referenced by piqi
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Step 2 - edges in DNAThen, fill a test tube with the following…
…For each vertex, add many copies of a 5’ 3’ DNA sequence of the form piqi
…For each edge i j, put many copies of a 3’ 5’ sequence that is of the form (ΓqjΓpi)
If…Vertex i = ATCGGCTACTCCTGACTTGA
pi = ATCGGCTACTqi = CCTGACTTGA
Vertex j = AGGTTCAGTCAGGCCTATTCpi = AGGTTCAGTCqj = AGGCCTATTC
Therefore, for edge I j a sequence like the following would be added…
Γqj = GGACTGAACT + Γpi = TCCAAGTCAGLipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Step 3 – end points in DNAThen, add the following DNA strands…
…Add a 3’ 5’ sequence of length ‘l /2’ that is complementary to the first half of the initial vertex
…Similarly, add 3’ 5’ sequence of length ‘l /2’ that is complementary to the last half of the final vertex
In other words, add Γp1 Γqn)
If initial vertex was…ACTTGCCATCTCCGATACTT And the final vertex was…TCGCCTAATCTACGATCTTA
then add…TGAACGGTAG + ATGCTAGAAT
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Goal of Initial Solution Set
KEY = That every legal path in Gn corresponds to a correctly matched sequence of vertices and edges*** Any path through the graph must contain a sequence that
alternates between vertex, edge, vertex, edge,...
Try this visual…Consider the edge v u, any path that passes through v and then passes through u must fit together like “bricks”
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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So, the top 5’ 3’ represents a series of vertices
Whereas, the bottom 3’ 5’ represents an edge
Furthermore…
Vertex ‘v’ is encoded as puqv
Edge ‘uv’ is encoded as Γ qv Γ pu
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Why is this ordering significant?
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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…the end of the vertex and the beginning of the edge can anneal because they are complementary!
Similarly, the end of the edge and the beginning of the next vertex can anneal too!
High Probability of No inadvertant paths1) Sequences are chosen at random2) The sequence lengths are large
After the annealing, all of the possible paths through the graph will be encoded into ‘n’-bit long DNA sequences
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Similarity Between Sequences
At any given vertex in a path, the choice is simply left or right, therefore, all paths are similar
What does this mean?All paths are equally likely to be formed during the
random production of sequences
In other words, over a large well distributed solution set, all solutions (or at least a great majority) should be present
***This is key because in order for the computer to arrive at the correct solution, the solution must first exist in the solution set
Statistics!
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Extraction Operations
NotationE(t,i,a), denotes all sequences in test tube ‘t’ where i == a
Perform one extract operation such that…
checks for the sequence that corresponds to the name of xl if
a = 1,
…and if a = 0, it check for x’l
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Extraction Operations
1) Construct a series of test tubes
Values Present
t0 = contains all sets {00,01,10,11}
t1 = E(t0, 1, 1) {10,11}
t’1 = remainder of t1 {00,01}
t2 = E(t’1, 2, 1) {01}
Pour t1 and t2 together to form t3
t3 = t1 + t2 {01,10,11}
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Extraction Operations
2) Construct a series of test tubes
Values Present
t4 = E(t3, 1, 0) {01}
t’4 = remainder of t4 {00,10,11}
t5 = E(t’4, 2, 0) {10}
Pour t4 and t5 together to form t6
t6 = t4 + t5 {01,10}
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Extraction Operations
3) Check to see if there are DNA strands available in t6
Those left in t6 are the satisfying assignment!
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Understanding How it Works
Test tube t3 consists of all the sequences that satisfy the first clause {01,10,11}
…and, similarly t6 consists of all those that satisfy the second clause and are contained in t3
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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More General Case
Any SAT problem on…
‘n’ variables, and
‘m’ clauses,
can be solved with at most ‘m’ extract steps
(with one detect step at end)
Lipton’s Acknowldegments
Operations are assumed perfect and without error
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
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Practical PurposesPractical Purposes
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PurposesPurposesCounter Bioterrorism/Monitor Genetic Progression
Institute for Countermeasures against Agricultural Bioterrorism (ICAB):
Plan:
1) Obtain DNA sequences from crops, animals, bio-agents, etc.
2) Deploy DNA-chip technology to identify and characterize
3) Build geo-referenced information system
4) Predict and track the spread of bio-agents after introduction
5) Create powerful DNA-based tools for monitoring and enhanced diagnosis
DNA microarrays & DNA-based chips
- Can store 1,000 to 100,000 different diagnostic DNA sequences
Next generation will contain one million tags!
http://icab.tamu.edu/
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PurposesPurposesPredictive Gene Testing
http://www.dhgp.de/ethics/ethics02.html
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Poker Playing
DNA Computing: 7th International Workshop on DNA Based Computers, Dna7, Tampa, Florida, June 10-13, 2001: Revised Papers
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Weighted-Recursive Algorithms
DNA Computing: 7th International Workshop on DNA Based Computers, Dna7, Tampa, Florida, June 10-13, 2001: Revised Papers
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PessimismPessimism
1) Too fragile and prone to error
2) The field is dominated by hard-core enthusiasts who, will be forced to "slog through and do the heavy research" before there is a major breakthrough
http://www.jsonline.com/alive/news/0607dna.stm
OptimismOptimism
However, keep in mind the first commercially available electronic computer was not well received, and IBM in 1951 had to reinvent what they spent millions of dollars and years working on to fit customers needs (such as payroll)
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The Future of DNA ComputingThe Future of DNA Computing
Commercial application by 2010Alternative to traditional computing by 2020
Vision: Today we have not one but several companies making "DNA chips," where DNA strands are attached to a silicon substrate in large arrays (for example Affymetrix's genechip). Production technology of MEMS is advancing rapidly, allowing for novel integrated small scale DNA processing devices. The Human Genome Project is producing rapid innovations in sequencing technology. The future of DNA manipulation is speed, automation, and miniaturization
http://www.jsonline.com/alive/news/0607dna.stm
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Research Funding
Funding: National Science Foundation
Pentagon's Defense Advanced Research Projects Agency - Much of the military's interest arises from the increasing sophistication of encryption techniques that other countries can use to encode their data. As a result, Washington needs ever-more-powerful computers for code breaking
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Internet References
http://chronicle.com/data/articles.dir/art-44.dir/issue-4.dir/14a02301.htmhttp://www.jsonline.com/alive/news/0607dna.stmhttp://www.arstechnica.com/reviews/2q00/dna/dna-1.html
Book/Papers References
Lipton, Richard J., DNA Hard Solution of Computational Problems. Science, New Series, Vol. 268, No. 5210 (April 28, 1995), 542-545
DNA Computing: 8th International Workshop on DNA Based Computers, Dna8, Sapporo, Japan, June 10-13, 2002: Revised Papers (Lecture Notes in Computer Science, 2568)
DNA Computing: 7th International Workshop on DNA Based Computers, Dna7, Tampa, Florida, June 10-13, 2001: Revised Papers
Future References
http://www.nas.nasa.gov/http://www.nas.nasa.gov/Research/Reports/reportsarchive.html