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Molecular Computation: RNA Solutions to Chess Problems Proceedings of the National Academy of Science (PNAS), vol. 97, no. 4, pp. 1385-1389, February 15,

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Presentation on theme: "Molecular Computation: RNA Solutions to Chess Problems Proceedings of the National Academy of Science (PNAS), vol. 97, no. 4, pp. 1385-1389, February 15,"— Presentation transcript:

1 Molecular Computation: RNA Solutions to Chess Problems Proceedings of the National Academy of Science (PNAS), vol. 97, no. 4, pp. 1385-1389, February 15, 2000. Cho, Dong-Yeon

2 Abstract We introduce RNA as a molecule for computation to present a general approach for the solution of the famous SAT problems.  Using a combination of a binary RNA library and ribonuclease (RNase) H digestion, we developed a destructive algorithm that would hydrolyze RNA strands that did not fit the constraints of a chosen problem.

3 Knight Problem Definition  What configurations of knights can one place on an n  n chess board such that no knights is attacking any other knight on the board.  ((  h  f)  a)  ((  g  i)  b)  ((  d  h)  c)  ((  c  i)  d)  ((  a  g)   f)  ((  b  f)  g)  ((  a  c)  h)  ((  d  b)  i)  This is simplifies to ((  h  f)  a)  ((  g  i)  b)  ((  d  h)  c)  ((  c  i)  d)  ((  a  g)   f).

4 Design and Synthesis of a 10-Bit DNA Library Template Important criteria to design of the combinatorial pool  Each of the bit encodings must be fundamentally different. (Maximize the Hamming Distances)  The strands were biased to avoid secondary structure so that each bit position would be equally accessible to the enzymes and oligonucleotides that operate on the pool molecules.  The strands were controlled to avoid hybridization to themselves or to any other library strands by more than seven consecutive base pairs.

5 Synthesis

6 Algorithm for Solving the Knight Problem Using the RNA Library

7 Methods of “ Readout ”

8 RNA Solutions


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