THE USE OF PROTEINACEOUS MOLECULES IN METHODS FOR MOLECULAR COMPUTING

Abstract: The present invention relates to the fields of biology and computer sciences. The present invention provides proteinaceous molecules to encode solutions to computational problems. In one aspect the invention provides the use of a proteinaceous molecule as a representation of a combination of values for variables of a computational problem. In a second aspect the invention provides a library of proteinaceous molecules representing essentially all relevant solutions to at least one computational problem. The invention further provides a nucleic acid library encoding a library of proteinaceous molecules according to the invention. In a third aspect, the invention provides a method for detecting a proteinaceous molecule representing a combination of values for variables of a computational problem comprising contacting a library of proteinaceous molecules of the invention, with a set of binding molecules designed for binding to proteinaceous molecules representing solutions. In a fourth aspect the invention provides an apparatus for providing a solution to a computational problem comprising a library of the invention, and means for detection of a solution.

Description: Title : The use of proteinaceous molecules in methods for molecular computing. The present invention relates to the fields of biology and computer sciences. The invention in particular relates to the use of biological molecules for computational purposes. Biological molecules such as nucleic acid and protein are complex polymers of rather simple molecules. DNA (deoxyribonucleic acid) and R A (Ribonucleic acid) are unbranched polymers used by organisms to store their genetic information. A DNA or RNA polymer is usually referred to as a nucleic acid strand and is composed of monomer molecules, which are called nucleotides. Each nucleotide is connected to the next in a polymerization process. Nucleotides differ in their bases, of which some typical representatives in DNA are: adenine (A), guanine (G) , thymidine (T) or cytosine (C) . Considering that for each position in a nucleic acid strand at least four possible bases are possible it is not difficult to imagine that many different sequences can be generated. In fact with each added nucleotide the number of possible combinations can be increased by a factor of four. A nucleic acid strand comprises a sequence; this is the sequence of the nucleotides from one end of the nucleic acid strand to the other. The ends of a nucleic acid strand are chemically different: one end is called the 5' end while the other end is the 3' end. So single-stranded nucleic acid has a sequence and an orientation . There are several features of DNA molecules which, in principle, make them attractive for computing purposes, we name three of them here: (1) Watson-Crick complementarity (2) the availability of natural enzymes which can recognize DNA sequences and (3) the potential for massive parallelism. The use of computing with biological molecules allows for the solving problems which presently do not have feasible solutions (time wise) within the available silicon based technology. Computing with biological molecules and in particular DNA molecules, can solve many of such problems, because the massive parallelism of DNA strands allows the trillions of operations taking place simultaneously. A natural target class of problems which require massive parallelism are the so-called NP-complete problems (e.g. : M. R--. Garey and D. S. Johnson, Computers and Intractability, A Guide to the Theory of NP-Completeness, W.H. Freeman and Co., San Francisco, 1979.). Perhaps the most famous of the problems from this class is the satisfiability (SAT) problem for Boolean formulas (explained below) . Adleman (L. M. Adleman, Science, 266: 1021-1024, 1994) was the first to conduct an experiment that constituted a "proof of principle" for the use of DNA computing for solving an NP- complete problem. After this pioneering work a number of DNA- based computing methods have been investigated. The method used by Adleman is the filtering method. It starts with a set of DNA molecules which represent all possible assignments to all variables of a given problem (called the combinatorial library) and then filters out the molecules corresponding to good solutions. Lipton (R. J. Lipton, Science, 268: 542-545, 1995) has outlined a solution for the SAT problem using the filtering method. The capacity of nucleic acid to hybridize to complementary nucleic acids is used to select or block solutions in the library. By hybridizing a complementary nucleic acid to a DNA molecule representing a particular solution said DNA molecule can be selected or de-selected in the library. The hybridization technique makes it possible to discriminate between a large number of different nucleic acids having different sequences, particularly when the DNA molecules are relatively small. When the size of the complementarity region increases, the discriminating power of hybridization decreases. This is due the fact that, in large molecules, regions that show at least partial overlap with DNA molecules representing different solutions become larger. This false hybridization can wrongly affect the outcome of a computation and is therefore not desired. Since the size of the DNA molecules increases with increasing complexity of the computational problem encoded therein, this false hybridization is particularly a problem for very complex computational problems. False hybridization can be reduced in a number of ways. One can reduce the chances for false hybridization by carefully selecting the sequences used to encode the values for the variables. One can also reduce false hybridization by increasing the number of nucleotides to encode a value. However, it is difficult to completely prevent false hybridization in complex problems. Moreover, increasing the size of the DNA molecules significantly adds to the cost of the procedure . The present invention provides proteinaceous molecules to encode solutions to computational problems. A proteinaceous molecule, like a nucleic acid, can be a string of building blocks which comprises a sequence. In addition, molecules capable of binding to proteinaceous molecules in a sequence dependent manner, are readily available. Such binding molecules can be antibodies, ligands, receptors, peptidases adhesion molecules, selected peptides etc. The use of proteinaceous molecules for representing solutions to a computational problem has several advantages over the use of nucleic acids : i - the number of different building blocks that are available to generate proteinaceous molecules, is much larger than for nucleic acids. There are 20 common amino acids and many more uncommon ones, whereas there are essentially only 4 nucleotides. Moreover, side chains of amino-acids can be modified or substituted thus increasing the diversity even more. ii - discriminative binding to a nucleic acid is driven by basepairing of nucleotides. There are effectively only two couples of nucleotides available for such basepairing. The A-T couple and the C-G couple. Binding molecules for proteinaceous molecules do not have this limitation. Binding molecules can be designed against a large number of different amino-acid combinations. Binding of a molecule to such combination is, apart from physical blocking, generally independent of other amino-acids in the proteinaceous molecule . iii - unlike nucleic acids, proteinaceous molecules or parts thereof can be designed to express a certain activity. Such activities include enzymatic activities, signaling activities, binding activities, stabilizing activities ect . It is clear that a new feature encoded by the protein can be used for various purposes, for example: (I) regulate a promoter, or translation of a plasmid computing construct; (II) restriction or modification of a plasmid computing construct; modification of an RNA sequence (e.g. which enclosed a protein before or after splicing) ; (III) modification of a protein output resulting from DNA computing; (IV) lysis of a living cell which is producing this protein (in this way cells which product this particular solution are killed, but, also excrete the protein to the medium) ; (V) a protein which is transported through or integrated into a biological membrane. In this way a solution which contains this protein sequence as part of the total can secrete the total protein to the growth medium or expose part of the protein to the outside of the cell, thereby making selective detection possible (e.g. selection by antibodies against the computational protein or its parts) ; (VI) a new feature can also be an antigen binding domain. A library of antigen binding domain can be used to encode a computational problem. A library may be phage display library of functional equivalent thereof. iv - since marking of proteins does not occur through hybridization there is no necessity to use only unbranched molecules to encode values for variables of a computational problem. v - other advantages include the possibility of very sensitive detection and the production of large quantities of proteinaceous molecules . Computational use of proteinaceous molecules may take advantage of one or more of the special properties of proteinaceous molecules. Several embodiments are listed below. However, the invention is not limited to these specific embodiments. Many more applications can be devised now that the general principle of computing with proteinaceous molecules is disclosed. Because of the increase in the number of building blocks, the actual number of building blocks needed to encode a solution in a proteinaceous molecule can be reduced compared to nucleic acid molecules. Due to the difference in the kind of binding of binding molecules to proteinaceous molecules as compared with nucleic acid hybridization, more complex computational problems can be represented in the proteinaceous molecule with no or very limited false binding. Furthermore, the activity of a proteinaceous molecule may be used to facilitate detection of a particular solution. For instance, a particular solution may be encoded in such a way as to result in a proteinaceous molecule which is capable of converting a substrate into a dye that can be detected. Screening for this solution can then be performed by supplying the substrate and screening for the occurrence and/or presence of the dye . Therefore, the invention in one aspect provides the use of a proteinaceous molecule as a representation of a combination of values for variables of a computational problem. In one embodiment said proteinaceous molecule is used in a method for determining whether a nucleic acid molecule comprises a nucleic acid sequence that represents at least part of a solution to a computational problem said method comprising - translating at least a part of said nucleic acid sequence into a proteinaceous molecule, - and characterizing said proteinaceous molecule. This embodiment utilizes the principle that the sequences of DNA or RNA can be designed to also encode particular protein sequences. Because the translation of a nucleic acid into a proteinaceous molecule occurs in a sequence dependent fashion, the sequence of the proteinaceous molecule is dependent on the nucleic acid sequence. Information on the values for the variables of the computational problem is maintained in the proteinaceous molecule. The sequence of the proteinaceous molecule therefore ' provides a readout for a solution to the computational problem. Advantages of this method over the existing methods are: (i) The information stored in the DNA or RNA is highly amplified by the translation process, (ii) The length and the sequence, and also many characteristics of the proteins which result directly from the protein sequence can be read by various techniques with higher sensitivity than with DNA or RNA. (iii) The information storage in proteins is in principle degenerate (i.e. not all of the triplet codons encode amino acids) and therefore part of the DNA or RNA information is not important for the protein code. Therefore, the generated protein readout allows the additional encoding of computational operators in the DNA or RNA sequence which are not interfering with the readout, (iv) The proteins encoded by the DNA or RNA computer can have an enzymatic or regulatory function: for example they can give feedback on computational steps. In this way automated feedback mechanisms can be encoded directly into the DNA or RNA computer. In this way the protein is more than just a read- out mechanism. It can have a function as a switch in the computing process. Since the biological translation of RNA to protein uses a degenerate code, there is (theoretically) more capacity for information storage present in the DNA or RNA encoding the protein sequence than in the protein sequence itself. This aspect of the invention can be used when it is useful to perform operations on the DNA or RNA sequence which should not result in any change in the readout (i.e. detection of the protein) . For example, two pieces of DNA which encode identical protein sequences can differ in a restriction enzyme recognition site. The advantage offered hereby is similar to that in silicon-based computers: one can use the same read-out instrument (monitor) after changing the "hardware" configuration. Since in the case of DNA or RNA computing the "hardware" configuration also serves as the "software" implementation this principle advantage can be seen as very important . The characterization of the proteinaceous molecule can occur through any means or combination of means for the identification of at least part of a proteinaceous molecule. In a preferred embodiment at least part of said characterization is performed with a binding molecule capable of binding to at least part of said proteinaceous molecule. Binding of a binding molecule can be detected in a number of ways. In a preferred embodiment, the binding molecule comprises a fluorophore. Detection of the binding molecule can then be accomplished by detecting the fluorophore. Many different fluorophores are known in the art, and many of these can be coupled to binding molecules. The read out of a solution can be done on a collection of proteinaceous molecules representing said solution or, alternatively, the read out can be done on a single proteinaceous molecule. Various techniques for the detection of a single proteinaceous molecule are available in the art . For instance it is possible to detect fluorescent molecules on solid surfaces in a way similar to "chromosome painting". Alternatively, single molecules can be detected in solution, using correlation spectroscopy or wide field imaging of single molecules using lasers. By using different fluorophores for binding molecules specific for different values it is possible to detect the presence of multiple variables after binding of the various binding molecules to the proteinaceous molecules. This can be achieved by detecting each fluorophore separately, for instance by using the appropriate filters to block the signal of other fluorophores. Alternatively, the fluorophores can be chosen such that each combination of fluorophores results in a color (upon detection) that can be distinguished from each possible other combination. This feature allows the detection of a set of values in one pass . It is clear that binding of a binding molecule to a proteinaceous molecule does not have to be detected with a fluorophore . There are many other ways known in the art . For instance a binding molecule can be attached to a solid surface . A bound proteinaceous molecule can then be detected in a number of different ways. Another non-limiting example of detection of binding of a binding molecule is proteolytic cleavage by a protease that can recognize a particular protein sequence on the proteinaceous molecule. Binding is then ascertained by detection of a cleavage product . In another preferred embodiment the characterization is performed using a mass spectrometer. By combining a proteinaceous format for representing a solution to a computational problem with a nucleic acid format, features of both formats can be used to select particular solutions from a library of solutions. For instance, in the nucleic acid format solutions may be selected or not, based on, for instance, the presence of restriction enzyme cutting sites in (part of) the sequence. Subsequently, the selected nucleic acids can be used as template for the generation of proteinaceous molecules whereupon the resulting library of solutions in protein format, which is reduced as compared to the original library in nucleic acid format, is further scrutinized for the presence of a solution. The conversion of a nucleic acid molecule into a proteinaceous molecule is preferably performed in a cell. To this end, the nucleic acid molecule preferably comprises an amplification signal allowing amplification of said nucleic acid molecule in said cell. The introduction of nucleic acid into a cell can be achieved through any means . Preferably, the introduction of nucleic acid into a cell is achieved with a gene delivery vehicle comprising said nucleic acid. In a preferred embodiment said nucleic acid comprises replicating cosmid, units such as a plasmid, a phage and/or a virus or a functional equivalent thereof. A functional equivalent of a cosmid, a plasmid, a phage and/or an RNA or DNA virus comprises the same replication capacity in a cell, in- kind, not necessarily in amount . In a preferred embodiment said nucleic acid is introduced into the genome of a cell . Sequences in the genome are more stable than sequences in plasmids. Typically genomic sequences can also be larger than sequences in plasmids, thereby allowing for the coding of more complex problems. Another advantage of using cells as a method for the production of the library is that different strains or collections of bacteria can easily be combined genetically to combine libraries incorporated into these strains or collections. For instance strain I comprises a library with stations A, B and C. Strain II comprises a library with stations D, E, F. Genetic combination of strain I with strain II than leads to a new library with stations A, B, C, D, E and F. Genetic combination can be done in variety of ways. For instance through recombination signals, such as regions of (inverted) homology. In one embodiment the invention provides the use of a cell or a collection of cells for the generation of a library of proteinaceous molecules of the invention. Using a cell or a collection of cells for the generation of said library has the advantage of simplicity and efficiency. Moreover, whereas a cell typically comprises a maximum of 100 copies of nucleic acid in case of a plasmid) it typically contains more than a million copies of protein encoded by an introduced nucleic acid. One of the attractive features of a plasmid format is detailed below. This embodiment describes a systematic approach that is applicable to a variety of widely studied algorithmic problems. A single, circular, double stranded DNA molecule contains an origin for replication, which allows the production, using bacteria, of copies of the molecule whenever needed. Computations are achieved by making molecular modifications, in parallel in distinct test tubes, beginning with a test tube containing a vast number of copies of the original plasmid. The Plasmid Computing Concept can be explained as follows. Let P be a plasmid; let k be a positive integer; and let s 1# s 2 , ... , s k be k pairwise non overlapping subsegments of P. Suppose also that, for each i, the nucleotide sequence of s ± occurs nowhere else in the plasmid P. Subsegments chosen in this way will be called 'stations' of the plasmid. In this embodiment the method of computing is to begin each computation with a test tube of water (or appropriate buffer) that contains a vast number of identical k-station plasmids. During a computation the plasmids are modified in such a way as to be readible later. Modification takes place only at the stations. Each station s ± , at any time during a computation, is in one of two states, which we regard as a representation of one of the bits: 1 or 0. Consequently, each plasmid plays a role comparable to that of a k-bit data register in a conventional computer. The memory in plasmid computing is simply the body of water with its plasmid content. Water allows rapid partitioning of memory into subsets. Stirring, or diffusion, allows the assumption that each of the members of such a partition contains the same variety of molecules. Distinct members of the partition can be modified in different ways and reunited again into a single test tube. The design of a plasmid computation will include a procedure for reading the solution from the final condition of the memory. It is important to observe that the choice of the procedure for modifying the data register molecules is not specified in the concept of plasmid computing. Many choices for modifying the plasmids are being considered. As an example of such modification is the most classical method of genetic engineering: cut and paste. The following are three positive features of the plasmid method: (i) A user purchases, and possibly perfects to his/her specification, a DNA plasmid for use in computation. There is no further DNA to be purchased. Additional plasmids may be produced in bacteria as needed. Of course, a later 'upgrade' to a plasmid having more stations, or to one that is more suitable for the use of an improved read/write technology might occur, (ii) The plasmid (in buffer) is the computer. The user can develop a thorough familiarity with this single plasmid and its behaviors in the presence of a variety of enzymes in various buffers under various temperatures and salt concentrations. The user's experience with this plasmid is cumulative. The user is not continually adjusting to the idiosyncrasies presented by molecules with new sequences, (iii) The plasmids are kept in double stranded form at all times and throughout all computations. There is no tangled self-annealed single stranded DNA or PCR amplification step to cause trouble. This use of DNA follows nature: Recall that during both replication and transcription, DNA is not pulled apart into long single strands. Instead, small portions of the DNA are opened up and carefully controlled by associated proteins that prevent the occurrence of undesired annealing as encountered in some current forms of DNA computing. It is however, possible to use PCR, for instance, near the end of a computation to 'read off linear segments from the plasmids, even though the PCR may pull plasmids into single stranded form, (iv) Nucleic acid in the plasmid representing a solution to the computational problem can be translated into a proteinaceous molecule by the transcription and translation machinery of the cell . One advantage of using a proteinaceous molecule to represent a combination of values for variables of a computational problem is that said proteinaceous molecule may be designed to comprise a function. In a preferred embodiment said function is associated with a with a part of said proteinaceous molecule which represents a particular value for a variable of said computational problem. In this way, screening for a particular value of a variable can be accomplished by screening for said function in a proteinaceous molecule. A proteinaceous molecule representing a particular desired solution of a computational problem may even be designed such that the product of an activity of one value is the substrate of an activity of another value. In this way a nested set of activities can be designed so that with one or a limited number of starting substrates the presence of many different variables can be ascertained. Entire metabolic pathways may be incorporated in such a way. In one embodiment, the proteinaceous molecule comprises a tag. In one embodiment said tag comprises a purification tag. A tag is helpful for various reasons. One application of such a tag is the purification of said proteinaceous molecule from other molecules. For instance the removal of cellular proteins, when said proteinaceous molecule is produced in a cell. Various tag specific protein purification methods are available in the art. In one aspect the invention provides a library of proteinaceous molecules representing essentially all relevant solutions to at least one computational problem. Such a library can be produced synthetically using methods known in the art. However, preferably, said library is produced using a library of nucleic acids encoding said library proteinaceous molecules. The invention therefore further provides a nucleic acid library encoding a library of proteinaceous molecules according to the invention. Preferably, at least one nucleic acid is capable of replication. Preferably, said nucleic acid is capable of replicating in a cell. Preferably, said nucleic acid capable of replication comprises a plasmid, a cosmid, a phage or a virus or a functional equivalent thereof. More preferably, said nucleic acid library comprises an expression library. In another aspect, the invention provides a method for detecting a proteinaceous molecule representing a combination of values for variables of a computational problem comprising contacting a library of proteinaceous molecules of the invention, with a set of binding molecules designed for binding to proteinaceous molecules representing solutions. In a preferred embodiment said binding molecules are designed for binding to proteinaceous molecules representing false or good solutions. In yet another aspect the invention provides an apparatus for providing a solution to a computational problem comprising a library of the invention, and means for detection of a solution. In a preferred embodiment, said means for detection of a solution comprises a mass spectrometer or functional equivalent thereof. A proteinaceous molecule as used herein comprises at least two building blocks linked together by a peptide bond. At least one of said building blocks is one of the 20 common amino acids or a functional equivalent thereof. Any computational problem can be encoded into proteinaceous molecules. Often a computational problem comprises a mathematical problem. Information storage and information storage and retrieval are also computational problems. Thus a proteinaceous molecule can also be used to store a predefined data set . In one aspect the invention therefore provides the use of a proteinaceous molecule for representing a predefined data set. DNA and RNA can also be used for storage of predefined data sets and predefined data set storage and retrieval. Preferably, however, proteinaceous molecules are used for storage of predefined data sets and predefined data set storage and retrieval . This is for a large part due to the stability of proteinaceous molecules. It has been shown possible to use antibodies to detect epitopes in the remains of various fossiles, indicating that the epitopes have remained stable over millions of years. As also mentioned earlier, the amount of information in a proteinaceous molecule with a given number of building blocks is higher than with DNA or RNA using the same number of building blocks (building blocks in this case meaning amino- acids or bases) . Using proteinaceous molecules as information storage means is also advantageous because in this case one can hand out the proteinaceous molecules to third parties for, for instance data retrieval, or for that matter for solving a mathematical problem, without running the risk that the proteinaceous molecules can be amplified by said third party. EXAMPLES Computing with plasmids. Fig. 1 gives a sketch of the computational plasmid used here. Its construction is based on plasmid pOK12 (J. Vieira and J. Messing, Gene 100, 189-194 (1991)) which was opened up and a specially constructed segment of 297 base pairs (bps) was inserted before recircularizing to form the final plasmid, pMP6079, used in computations here. The six stations of pMP6079 are all included in the specially designed insert (see Fig.l) . A unique restriction enzyme is associated with each of the stations. Each station is bounded by a pair of sites for its associated restriction enzyme. The initial condition of each station of the plasmid is understood to represent the bit 1. The bit 1 being represented at a specific station can be rewritten as a 0 by the following technique: The plasmid is cut at both sites with the restriction enzyme associated with the station. The short segment in this station consisting of half of each restriction site, together with the portion of pMP6079 they bound, drops out. The longer segment of pMP6079 is then recircularized using a ligase enzyme. One of the two original bounding restriction sites is reconstituted in the ligation process. After the deletion of the specified material from the station, the station is regarded as representing the bit 0. For the reading process used here it is fundamental that, each time a bit is set to 0, the circumference of the plasmid is reduced by the length in base pairs (bps) of the segment deleted. The enzymes and the segment lengths associated with the stations of the computational plasmid used here are given in Fig. 1. The variation in the lengths of the stations of the plasmid is sufficiently small, so that from the shortening produced by any combination of deletions at the stations, the number of deletions made is uniquely determined. This property is necessary for the reading procedure used here . We move now to consider our first computational problem. Each undirected graph G=(V,E) , having vertex set V and edge set E, provides an instance of the fundamental algorithmic problem known as the Maximum Independent Set (MIS) Problem (M. R. Garey and D. S. Johnson, Computers and intractability- a guide to the theory of NP-completeness . (Freeman, New York, 1979)) : A subset S of the set V of vertices of G=(V,E) is said to be independent if, for each edge in E, S does not contain both vertices belonging to that edge. The MIS problem associated with G requires the calculation of the largest cardinal number that occurs as the cardinality of an independent subset of V. The calculation of this cardinal is known to be NP-complete (M. R. Garey and D. S. Johnson, Computers and intractability-a guide to the theory of NP- completeness. (Freeman, New York, 1979)) . It is also natural to request that a specific independent subset of maximum cardinality be exhibited. A solution for these two problems by plasmid computing is given for the graph G=(V,E) having as its vertex set V={a,b, c, d, e, f} and having as its set E of edges the set of four unordered pairs: {a,b}, {b,c}, {c,d}, and {d,e}. Note that, for instances of the MIS problem, it is not required to place an isolated vertex (such as f in the present instance) in correspondence with a station since an isolated vertex must certainly be included in any maximum independent set. In our second computation all six vertices will require corresponding sites. With each of the six vertices of the graph we associated a station of our computational plasmid as shown in Fig. 1. The computation began with a test tube T 0 containing 80 ng of the computational plasmid. Conceptually, this plasmid represents the entire vertex set {a,b, c,d, e, f} . If there were no edges in E, this set would be the unique independent subset of maximum cardinality. Recall that the length of the specially inserted segment that contains all six stations is 297 bps. The presence of edge {a,b} in the set E of edges of G requires that no independent subset of V can contain both a and b, although an independent subset might contain either a or b. To incorporate this requirement biochemically, the content of T 0 was divided equally into test tubes T and T 2 . In T- L the plasmids were cut (at two sites) with BairiHI and were then ligated back into circular form resulting in plasmids having a circumference reduced by 36 bps. In T 2 the plasmids were cut (at two sites) with Pstl and were then ligated back into circular form resulting in plasmids having a circumference reduced by 36 bps. Amplification of the resulting plasmids from tubes T 1 and T 2 was done by transformation into E. coli (10). The plasmids amplified from tubes T 1 and T 2 were united into a new tube T 0 . At this stage T 0 was predicted to contain two distinct molecular varieties, each having insert regions of the same length 297-36=261 bps.' These two molecules represent the subsets {b,c,d,e,f} and {a,c,d,e,f}. If there had been no further edges in E, each of these sets would have been an independent set having maximum cardinality. (These inserts of length 261 are seen below in Column I of Fig.2A.) . The presence of each of the remaining three edges {b,c}, {c,d}, and {d,e} in E required, in turn, an entirely similar subdivision of the then current tube T 0 into new tubes T 1 and T 2 followed by cutting with the appropriate enzyme for each tube, ligation, transformation in E. coli , isolation and purification. The plasmids amplified from tubes 1 1 and T 2 were then united into a new tube T 0 . The final tube T 0 , obtained after each of the four edges in E were taken into account biochemically, contained nothing but plasmids having inserts of the appropriate length to represent independent sets . A careful analysis (taking into account the small variation in the number of base pairs deleted as each station is set to zero) , predicted that the lengths of the inserts occurring in the plasmids in tube T 0 should be : After only {a,b} has been accommodated: Tube T 0 was expected to contain plasmids having inserts of the following length: 261 bps. After only {a,b} and {b,c} have been accommodated: Tube T 0 was expected to contain plasmids having inserts of the following lengths: 261, 225 bps. After only {a,b}, {b,c}, and {c,d} have been accomodated: Tube T 0 was expected to contain plasmids having inserts of the following lengths: 225, 210, 189,174 bps. After {a,b}, {b,c}, {c,d}, and {d,e} have all been accomodated: Tube T 0 was expected to contain plasmids having inserts of the following lengths: 210, 180, 174, 165, 144, 138, 129 bps. A gel separation of the inserts cut from the plasmids remaining in T 0 after all edges were taken into account was a required step of the computational procedure. It provides our current choice of technology for reading the solution of the problem. However, as a test on the quality of the biochemical protocols used in the computation, a portion of the contents of T 0 was removed at each of these four stages of T 0 and all four samples were analyzed on a polyacrylamide gel (10) . The resulting gel separation is presented as Fig.2A. Leftmost is a calibration column. Columns I, II, III, and IV exhibit (in the lower two thirds) the locations on the gel of the inserts cut from the plasmids residing in T 0 at the conclusion of each of the four stages of the computation for which lengths were predicted in the paragraph above. The long residues remaining from the plasmids after the inserts were cut out occupy the top portion of the gel . We concluded from this gel that the protocols used were successful . As the final step of the computation the length in base pairs (bps) of the longest remaining fragment of the insert was read from Column IV of the gel in Fig.2A. This gave 210 bps. From this length it was concluded that the minimum number of stations of PMP6079 that were required to be set to zero in order to meet the requirement of independence was two. Hence the largest cardinal number that occurs as the cardinal number of an independent is 6-2=4. Thus the solution of this instance of the NP-complete problem is: 4. If it is also desired to exhibit an independent set having this maximum cardinal number, this can be accomplished in two ways. The molecules constituting the band on the gel having length 210 encode independent sets having this cardinality. This band can be cut out and the molecules it contains can be cloned and sequenced. In the present case there is only one maximum independent set, namely {a-, c,e,f}. If desired, the sequencing step can be replaced by partitioning the molecules from a single clone into six tubes in which the presence of each of the deletable station- fragments is tested. A second computational problem can be formulated as follows. Each undirected graph G=(V,E) , having vertex set V and edge set E, provides an instance of the algorithmic problem known as the Minimum Dominating Set (MDS) Problem (M. R. Garey and D. S. Johnson, Computers and intractability- a guide to the theory of NP-completeness. (Freeman, New York, 1979)) . A subset S of the set V of vertices of G=(V,E) is said to be a dominating set of G if, for each vertex v in V, either v is in S or S contains at least one vertex u for which {u,v} is in E. The MDS problem associated with G requires the calculation of the smallest cardinal number that occurs as the cardinal number of a dominating set of V. The calculation of this cardinal number is known to be NP- complete (M. R. Garey and D. S. Johnson, Computers and intractability-a guide to the theory of NP-completeness. (Freeman, New York, 1979) ) . It is also natural to request that a specific dominating set of minimum cardinality be exhibited. A solution for these two problems by plasmid computing is given for the graph G=(V,E) having as its vertex set V={a,b, c, d, e, f} and having as its set E of edges the set of five unordered pairs: {a,b}, {c,b}, {b,f}, {f,d} and {f,e}. By the neighborhood N(v) of a vertex v in a graph G=(V,E) is meant the set N(v) = {u in V: either u=v or {u,v} is in E} . Our procedure for solving the MDS problem began with a list of the neighborhoods of each of the vertices in V. The laboratory steps required were reduced by listing the neighborhoods in order of size, smallest to largest. For the graph we have treated, such a list is: N(a)={a,b}, N(c)={c,b}, N(d)={d,f}, N(e)={e,f}, N(b) ={b,a,c,f} } , N(f) ={f,b,d,e} . Note that a subset S of V is a dominating set precisely in the case that it contains at least one vertex from each of these six neighborhoods. Since N(b) contains N(a) and N(f) contains N(d), if a set S contains at least one vertex in each of the first four sets then it contains at least one vertex in each of the larger sets. Consequently, a subset S of V is a dominating set precisely if it contains at least one vertex in each of the first four neighborhoods . With each of the six vertices of the graph we associated a station of our computational plasmid according to Fig. 1. The computation began with a test tube T 0 containing 80 ng of the computational plasmid. In contrast with the MIS computation treated above, here we regarded the initial plasmid as representing the empty subset of the vertex set {a,b,c,d,e,f} . The neighborhood N(a)={a,b} in G requires that every dominating set contain either a or b. To incorporate this requirement biochemically, the content of T 0 was divided equally into test tubes T and T 2 . In T x the plasmids were cut (at two sites) with BarcHl and were then ligated back into circular form resulting in plasmids having a circumference reduced by 36 bps. In T 2 the plasmids were cut (at two sites) with Pstl and were then ligated back into circular form resulting in plasmids having a circumference reduced by 36 bps. Amplification of the resulting plasmids from tubes 1 1 and T 2 was done by transformation into E. coli (Bacterial strain used was XL-1 blue. Plasmid DNA was isolated from this strain using a plasmid purification kit from Qiagen, The Netherlands) . The plasmids amplified from tubes T 1 and T 2 were united into a new tube T 0 . At this stage T 0 was predicted to contain two distinct molecular varieties, both having insert regions of the same length 297-36=261 bps. These two molecules represent the subsets {a} and {b}. If there had been no further neighborhoods to accommodate, each of these sets would have been a dominating set having minimal cardinal number. (These inserts of length 261 are seen below in Column I of Fig.2B.) Each of the three further neighborhoods N(c)={c,b}, N(d)={d,f}, and N(e)={e,f} required, in turn, an entirely similar subdivision of the then current tube T 0 into new tubes T 1 and T 2 followed by cutting with the appropriate enzyme for each tube, ligation, transformation in E. coli , isolation and purification. The plasmids amplified from tubes T 1 and T 2 were then united into a new tube T 0 . The final tube T 0 , obtained after each of the four neighborhoods was taken into account biochemically, contained nothing but plasmids having inserts of the appropriate lengths to represent dominating sets. A careful analysis (taking into account the small variation in the number of base pairs deleted as each station is set to zero) , predicted that the lengths of the inserts occurring in the plasmids in tube T 0 should be: After only N(a)={a,b} has been accommodated: Tube T 0 was expected to contain plasmids having inserts of the following length: 261 bps. After only N(a) and N(c)={c,b} have been accommodated: Tube T 0 was expected to contain plasmids having inserts of the following lengths: 261, 225 bps. After only N(a), N(c), and N(d)={d,f} have been accommodated: Tube T 0 was expected to contain plasmids having inserts of the following lengths: 225, 210, 189, 174 bps. After N(a) , N(c), N(d), and N(e)={e,f} have all been accommodated: Tube T 0 was expected to contain plasmids having inserts of the following lengths: 225, 189, 180, 174, 165, 144, 138, 129 bps. A gel separation of the inserts cut from the plasmids remaining in T 0 after all edges were taken into account was a required step of the computational procedure since it provides our choice of technology for reading the solution of the problem. However, a portion of the contents of T 0 was removed at each of these four stages of T 0 . The resulting gel separation is presented as Fig.2B. Leftmost is a calibration column. Columns I, II, III, and IV exhibit (in the lower two thirds) the locations on the gel of the inserts cut from the plasmids residing in T 0 at the conclusion of each of the four stages of the computation for which lengths were predicted in the paragraph above. The long residues remaining from the plasmids after the inserts were cut out occupy the top portion of the gel. We concluded from this gel that the protocols used were successful. As the final step of the computation the length in base pairs (bps) of the longest remaining fragment of the insert was read from Column IV of the gel in Fig.2B. This gave 225 bps. From this length it was concluded that the minimum number of stations of PMP6079 that were required to be set to zero in order to meet the requirement of producing a dominating set is two. Thus the solution of this instance of the NP-complete problem is: 2. If it is also desired to exhibit a dominating set having this minimum cardinal number, this can be accomplished in either of the same two ways that were described for the MIS problem. From the above it is apparent that prototype computations have been carried out successfully using the plasmid alternative for DNA computing. This concept is not wedded to the specific biochemical techniques used here. The natural domain for computing in this style may be an aqueous solution of a vast number of initially identical molecules which can be altered at fixed locations (stations) on the molecules either chemically, magnetically, electrically, or by use of electromagnetic radiation. Constraining features of the procedures used here were: (i) the time required for the enzymatic processes to go sufficiently near to completion, (ii) the diminution of DNA during the separation of the plasmids from the enzymes that have acted on them, and (iii) the need for amplification steps due to the diminution of the DNA. It might seem that the expansion of our procedure to larger problems is limited by the available number of restriction enzymes. However, techniques have been described in which specifically designed protein nucleid acid (PNA) sequences can suppress restriction of particular restriction sites (11) , thereby allowing the use of the same restriction site for multiple stations. Computing with proteinaceous molecules . One method disclosed in detail is based on the principle decribed above. Specialized plasmids can be constructed in which the vertices of computational problems from the NP complete class are encoded in DNA sequences, called stations. The stations are assembled in a part of the plasmids which we call the DNA-computational region. By a particular scheme of treatments with enzymes the plasmid pool results in a large set of possible answers to a particular computational problem. The answer to the answer to the computational problem can be read out from the DNA fragment length sizes. The principle of protein computing is implemented by the following invention: The DNA computational region is cloned behind a promoter sequence which enables transcription of the downstream sequences. The entire DNA fragment is cloned in such a way that the computational stations are downstream of a protein translation signal and that translation can continue through the stations. The stations present in the DNA molecule are designed to contain information for an amino acid translation code. In this way each station now stands for a potential protein sequence. For instance, if no stop-codons are present in each of the stations the original plasmid will encode a protein sequence based at least on the entire computational region. After treatment of the computational plasmid which results in a large subset of plasmids the DNA is subjected to translation (either in an in vitro or in vivo system) . The result is a mixture of proteins which can be analyzed for protein content for instance by electrophoresis, size exclusion chromatography, isoelectric focusing or mass spectrometry. In one example of an experiment performed in our laboratory we have used the plasmid outlined in Fig.l. This plasmid is designed so that all translated protein is directly fused to a protein tag (in this case maltose binding protein) so that all proteins can be directly purified by a one step purification method on a maltose resin column (see also description of fig 1) . Gel-electrophoresis showed that the desired proteins could be successfully purified on a maltose binding column after the plasmids were transformed to an E. coli strain. The direct advantage of this method is that that the quantity of molecules which represent solutions is hugely amplified. A second advantage which we have not used yet, is that the computational output at the protein level can have its own function. This was demonstrated by inserting into the computational region a DNA region encoding a peptide sequence called ENOD40 which has been implicated to be a growth regulator in plants. The presence of this DNA region encoding the peptide is therefore also producing a new functionality. Another method makes use of the cloning of the computational region into a vector which contains a T7 promoter, a translational initiation site (Shine and Dalgarno) and an additional protein tag (HA tag) upstream the EcoRI site shown in Fig. 1. This plasmid called pMP6104 (called the calculation construct in Fig. 5) was transformed into E.coli strain BL21(DE3) which expresses the T7 polymerase under control of the E.coli lacZ promoter. Addition of IPTG to the resulting transformants (under selection of Kanamycin as a selectable marker for the plasmid) results in the production of a protein of the expected size of 12184 Da as shown by Coomassie blue staining of a total protein extract of the strain (most left lane in Fig. 5) which was analyzed by polyacrylamide gel electrophoresis. The identity of this protein could be confirmed by Western blot analysis of the same protein extract with antibodies against the protein tags present (tested were antibodies against HA tag and His tag) . Plasmid pMP6104 can be used to obtain a subset of plasmids which represent a calculation using the procedures described above. One such derived sets of plasmids (called pMP6105, Fig. 6) obtained contains the same DNA sequences in the calculation area as described for the minimum dominating set (MDS) problem shown in Fig. 2B. We demonstrate the usefulness of the protein approach by protein analysis of the strain which contains the collection of plasmids which represent solutions for the MDS problem. The total protein extract of this strain is shown in Fig. 5 (second lane from left) . The Western blot analysis using antibodies against HA tag (obtained from Roche Molecular Biochemicals) is shown in Fig. 5 (first lane of right panel) . The protein extract was further purified to demonstrate the presence of the proteins encoded by the plasmid collection. In Fig. 5 the extract purified over a Nickel column is shown in the third lane demonstrating the presence of several peptides in the expected size range. The largest protein is a protein of the expected size of 9422 Da as demonstrated by the control protein produced by plasmid pMP6106 (shown in Fig. 5, third lane in left panel and lanes 4-6 in right panel) . Plasmid pMP6106 (Fig. 7) encodes the maximum cardinal number of the MDS problem (this plasmid was selected out of the collection of the entire population by isolating the plasmid containing the largest insert size and subsequent confirmation of its identity by DNA sequence analysis) . The solution to this instance of the MDS problem can therefore be concluded from the proteins produced by the bacteria. The exhibition of the maximum cardinal number can either be accomplished by immunodetection of the proteins produced. Alternatively, the proteins produced can be directly analyzed by mass spectroscopy. From both methods we can conclude that the solution of this MDS problem is two, following the same reasoning as explained above for the plasmid computing method. Considering the high sensitivity and accuracy of current mass spectrometric equipment (such as Q-TOF, MALDI-TOF and ion trap detection) it is clear that the outcome of the computational problem can be directly obtained by a read-out of the mass of the proteins produced in our system. A rough calculation based on the efficiency of proteins produced in our system yields an estimate of the possible scale of the size of problems which can still be read-out by this procedure. The estimate is based on the assumption that it is possible to obtain at least 2% of protein dry weight of the proteins encoded by the calculation plasmids. This is clearly feasible considering that codon usage in this experiment was optimized for E.coli (average production rates of such proteins produced under control of the used T7 promoter can reach up to 50% of total dry weight of proteins produced) . With a detection limit of 1 femtomole (e.g. in MALDI-TOF analyses) and an application limit of 0.1 micromole it would therefore be possible to detect directly the solution of at least 25 stations problems. It is clear that any prepurification of the proteins and selection steps based on size or function can greatly increase the detection space by the order of purification achieved. The feasibility of such selection steps is demonstrated by our purification of the protein representing the maximum cardinal number of the MDS by a simple Nickel column prepurification as shown in Fig. 5. Using such purification steps the maximum size of the computational problem is not limited by the protein detection step, but, rather by the maximum size of the DNA computational construct . The use of our protein data-encoding method for storage of information. In addition to the use of our method for performing computations, the methods described above can also be used for the storage of data in a molecular form. This data is encoded in the plasmid and can subsequently be read-out directly by DNA analysis of the plasmid sets or by analyses of the proteins produced by the introduction of the plasmids sets into living cells. As outlined above data- encoding can be represented in a binary fashion. For example the presence or absence of any of the stations in our computational plasmid can be represented by 0-1 binary encoding. The data is stored in a plasmid collection representing a data series (by performing any combination of restriction enzyme cleavage and ligation steps on the starting plasmid resulting in the desired collection) . Although we have shown the possibilities of plasmids for this purpose, other existing methods for the replication of the calculation construct are obviously also possible. For instance propagation by DNA or RNA phages (e.g. phage display of the protein calculation constructs) or direct integration of the DNA fragment used for computing in the genome of a host cell as shown in Fig. 6. A combination of data sets obtained form independent calculation constructs can be easily obtained by either co-transformation of DNA constructs or at a later step by DNA transfer between different bacterial strains containing various sets of DNA fragments which represent subsets of the total desired data collection (Fig. 4) . Subsequently the data can be efficiently read-out by analysis of the proteins produced by living cells using immuno-analysis or mass spectrometry. The use of proteins and other biological molecules for data storage offer the following big advantages over conventional electronic, photographic or physical methods for data storage: 1) Extremely large sets of data can be stored in a very small volume; the data versus volume ration is much smaller than any other known data storage method 2) The life time of the stored data is very long since proteins and many other biological molecules are very stable in a dry state or in buffered conditions. In contrast electronic storage has a very short life time (up to one century) whereas storage using photographic emulsions is very sensitive to external conditions. 3) Copies of the data-sets can be easily obtained in multiple quantities (e.g. in our shown embodiments by growing the cell cultures containing the DNA-computing constructs and obtaining additional protein samples covering the entire data set) . In other words: living organisms are used as the ultimately efficient copy machine for data sets. 4) The data sets can only be copied into protein information sets by the owner of the cell cultures. Therefore the owner of the information can warrant the protection of the data. 5) Data sets can be directly used to control biological processes . For instance in one of our embodiments described above, one of the stations used in our encoding is a bio- active peptide (Enod40) . The presence of the peptide in the data-set can be directly read-out by conventional type bioassays using responsive proteins or living organisms which respond to the peptide (e.g. by displaying a certain colour as a result to the activation of a reporter gene) . This means that the large set of data can be directly assayed by simple means without the use of electronic or photographic equipment. This offers applications for marking materials with our data sets. In this way the materials contain an encoding which can inform the buyer or seller of a product about its contents. Since in our embodiments the data is stored in a logical (e.g. binary) way, data can later always be decoded in a digital form without any bias to its contents. In other words: our method offers an efficient intermediate between large scale molecular data storage and electronic data storage and vice versa. References 1. L. Adleman, Science 266, 1021-1024 (1994) . 2. M. R. Garey and D. S. Johnson, Computers and intractability-a guide to the theory of NP-completeness. (Freeman, New York, 1979) . 3. Gh. Paun, S. Rozenberg, A. Salomaa, DNA computing- New computing paradigms. (Springer Verlag, Berlin, 1998) . 4. H. Rubin and D. Wood, DNA based computers III (American Mathematical Society, Providence, Rhode Island, 1999) . 5. M. Hagiya, New Generation Computing 17, 131-151 (1999) . 6. Q. Ouyang, P. D. Kaplan, S. Liu, A. Libchaber, Science 278, 446-449 (1997) . 7. T. Head, in Pattern formation in biology, vision and dynamics . , A. Carbone, M. Gromov, P. Pruzinkiewcz, Eds. (World Scientific, Singapore and London, 1999) . 8. T. Head, M. Yamamura, S. Gal, in Proceedings of the congres on evolutionary computing, (IEEE Service Center, Piscataway, New Jersey, 1999) . 9. J. Vieira and J. Messing, Gene 100, 189-194 (1991) . 10. Bacterial strain used was XL-1 blue. Plasmid DNA from was isolated from this strain using a plasmid purification kit from Qiagen, The Netherlands. 11. P. E. Nielsen, M. Egholm, R. H. Berg, 0. Buchardt, Nucleic Acids Res . 21, 197-200 (1993) . LEGENDS TO FIGURES Fig.l. In this figure the plasmid pMP6079 which is used as template for a 6-station problem is shown. Plasmid pMP6079 was constructed by inserting a DNA fragment of 297 base pairs which was synthetically produced, into plasmid pMP4800 encoding ampicilin resistance and origin of replication derived of the pOK12 plasmid (9) . The number of basepairs (bp) which is deleted if the stations are set to zero by restriction and religation is indicated on top together with the vertex-station correspondence. Note that also additional insertion sites (Nsil and J-vrJr) are incorporated so that the problem can be extended by insertion of additional stations. The encoded peptides in the present plasmid are tags . Antibodies are available that are able to bind to the tags . The names of the tags (listed below) are derived from the commercial supplier of antibodies capable of binding to a tag. The plasmid contains an expression cassette with the following elements (a promoter; a translation start site; a maltose binding protein; a protease cleavage site; a computational part (bounded by EcoRI and HindiII restriction sites) and a stop codon) . The computational part comprises the stations. The peptides in the stations are: a His tag (station 1) ; a Myc tag (station 2) : a Flag tag (station 3) : an S tag (station 4) : proteolytic cleavage sites (station 5) and an ENOD40 tag (station 6) . Fig. 2. Polyacrylamide gel electrophoresis of DNA samples treated with restriction enzymes as described in text. Panel A shows the plasmids which result from the procedure followed to solve the maximum independent set problem. Panel B shows the plasmids which result from the procedure followed to solve the minimum dominating set problem. The resulting plasmids were digested with the enzymes EcoRI and HindiII which border the 297 base pairs fragment used for the calculations . The column marked M shows a marker DNA ladder increasing 20 bp in length starting from the lowest band visible of 100 bp. DNA samples were run on an 8% polyacrylamide gel for 15 hours at 45 volts. Visualization was done by CyberGreen (Molecular Probes Europe, Leiden, the Netherlands) . Figure 3 Scheme explaining the principle of the protein computing plasmid. Area A contains the region of the plasmid which is manipulated for data storage and computational operations. An example of such an area is given in Figure 1. Figure 4 Scheme for the principle of generating cells which contain the data storage or computational hardware (the cells can be considered as the read-out, storage device and data amplification device of the biological computer) . The areas A and B are designed for computational analyses as described in the text and as illustrated by an example in Figure 1. Integration of the computing constructs in the cell genome can be the result of recombination by enzymes present in the cell. The DNA for the constructs is transformed, transfected or introduced by viruses . Examples of cells used are bacteria or yeast cultures. Figure 5 Polyacrylamide gel analysis of protein samples derived from E. coli strains BL21 (DE3) .pMP6104 (called "calculation construct", nucleotide sequence given in Figure 6), BL21 (DE3) .pMP6105 (called "possible solutions to MDS") and BL21 (DE3) .pMP6106 (called "solution MDS" , nucleotide sequence given in Fig. 7) . pMP6105 is a collection of plasmids which is derived from pMP6104 by a scheme of restriction enzyme treatments and ligation steps as described in the text for the plasmid construct pMP6079 (Figure 1) which is the basis of the solution to the minimal dominating set (MDS) problem. Restriction analysis of the plasmid collection pMP6105 using the enzymes EcoRI and Hindlll yields a restriction pattern for the calculation fragments which is identical to that shown in Figure 2B. The strains containing these plasmids were gron in E. coli LB medium overnight in the presence of 50' microgram per milliliter Kanamycin for plasmid selection and 20 micrgram per milliliter IPTG for the induction of the T7 polymerase gene. Subsequently cells were centrifugated and the pellet was ressuspended in phosphate buffer and disrupted in a French pressure cell. The resulting samples were analysed by polyacrylamide gel electrophoresis (PAGE) . Samples were also purified on a column containing a Nickel- coated resin (obtained from Novagen, Madison, WI 53711, USA) using standard procedures for the isolation of poly-histidine containing proteins supplied by Novagen. The flow through (called "flow") and the eluent (called Ni++ which was the sample obtained by elution of -the column with Novagen elution buffer, Catalogue number 69755-1) were also analyzed by PAGE. PAGE gels were blotted on nylon membranes and subsequently analyzed by a standard Western immune detection assay using rabbit antibodies against HA peptide and a second peroxidase- labelled antibody against rabbit antibodies. The result of the peroxidase staining of the nylon filters is shown in the right panel . Figure 6 Nucleotide sequence of plasmid pMP6104 Figure 7 Nucleotide sequence of plasmid pMP6106

Claims: Claims 1. Use of a proteinaceous molecule as a representation of a combination of values for variables of a computational problem. 2. Use of a proteinaceous molecule according to claim 1 in a method for determining whether a nucleic acid molecule comprises a nucleic acid sequence that represents at least part of a solution to a computational problem said method comprising - translating at least a part of said nucleic acid sequence into a proteinaceous molecule, - and characterizing said proteinaceous molecule. 3. A use according to claim 1 or claim 2 , wherein at least a part of said proteinaceous molecule is capable of displaying a function. 4. A use according to claim 3, wherein said function comprises a regulatory function and/or an enzymatic activity. 5. A use according to claim 3 or claim 4, wherein said function is associated with a part of said proteinaceous molecule which represents a particular value for a variable of said computational problem. 6. A use according to anyone of claims 1-5, wherein said proteinaceous molecule comprises a tag. 7. A use according to claim 6, wherein said tag comprises a purification tag. 8. A use according to anyone of claims 1-7, wherein said nucleic acid molecule is a member of a library of nucleic acid molecules. 9. A use according to claim 8, wherein said library represents a set of combinations of values for variables of said computational problem. 10. A use according to anyone of claims 2-9, further comprising amplifying at least part of at least a nucleic acid in a cell . 11. A use according to claim 10, wherein said at least a part of at least one nucleic acid comprises a plasmid, phage and/or virus . 12. A library of proteinaceous molecules representing essentially all relevant solutions to at least one computational problem. 13. A nucleic acid library encoding a library of proteinaceous molecules according to claim 12. 14. A nucleic acid library according to claim 13, wherein at least one nucleic acid is capable of replication. 15. A nucleic acid library according to claim 14, wherein said nucleic acid capable of replication comprises a plasmid, cosmid, phage or virus or a functional equivalent thereof. 16. A nucleic acid library according to anyone of claims 13- 15, wherein said library comprises an expression library. 17. A method for detecting a proteinaceous molecule representing a combination of values for variables of a computational problem comprising contacting a library according to claim 12 , with a set of binding molecules designed for binding to proteinaceous molecules representing solutions. 18. A method according to claim 17, wherein said binding molecules are designed for binding to proteinaceous molecules representing false solutions. 19. An apparatus for providing a solution to a computational problem comprising a library according to anyone of claims 12-16, and means for detection of a solution. 20. An apparatus according to claim 19, wherein said means for detection of a solution comprises a mass spectrometer or functional equivalent thereof. 21. Use of a proteinaceous molecule for the representation of pre-defined data sets. 22. Use of a cell for producing a proteinaceous molecule representing a set of values for variables of a computational problem. 23. Use of a cell for producing a proteinaceous molecule representing pre-defined data sets.

Inventors: ROZENBERG GRZEGORZ, SPAINK HERMAN PIETER, ROZENBERG, GRZEGORZ, SPAINK, HERMAN, PIETER
Applicants: ROZENBERG GRZEGORZ, SPAINK HERMAN PIETER, UNIV LEIDEN, ROZENBERG, GRZEGORZ, SPAINK, HERMAN, PIETER, UNIVERSITEIT LEIDEN
Application year: 2001
Main classification: G06N3
IPC codes: C07K2, C12N15, G06F17, G06N3