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...gorithm, the preprocessing approach, Z-algorithm, the simplest linear-time algorithm * The Knuth-Morris-Pratt algorithm ...

...get 1.3804^k algorithm), linear programming (Nemhauser-Trotter thm + fast algorithm). A Kernel for edge-clique cover of size 2^k. For d-hitting set problem of ...

* Kleinberg J., Tardos E. Algorithm Design. ...

...i/edition.php?id=136753335 Nguyen Phong Q., Vallée Brigitte (ed.) The LLL algorithm. Survey and applications. 2010 ] ...

* Z-algorithm * Knuth-Morris-Pratt algorithm ...

...gorithm, the preprocessing approach, Z-algorithm, the simplest linear-time algorithm * The Knuth-Morris-Pratt algorithm ...

* Exact string matching: naive method, Z algorithm, Knuth-Morris-Pratt algorithm ...-Pratt algorithm, preprocessing for real-time string matching, Boyer-Moore algorithm ...

// cout time to run each algorithm. ...

...oceedings/papers/v48/zhangd16.pdf this paper]. Online algorithms: halving algorithm, weighted and exponentially weighted average algorithms. See Mohri's book S | 10 Dec || We finish online learning. Discuss the algorithm from [http://papers.nips.cc/paper/4616-bandit-algorithms-boost-brain-comput ...

* Interpretation algorithm; ...

...ng Trees (MST). Greedy algorithms finding MST: Prim's algorithm, Kruskal's algorithm. <br> ...

...{p^n}^*. Cryptography. Exponentiation by squaring (fast raising to a power algorithm). The discrete logarithm problem. Diffie-Hellman key exchange. RSA. '''Lecture&nbsp;6''' (18.05.2023). Polynomials in one variable. Euclidean algorithm, greatest common divisor, ideals of F[x]. Irreducible polynomials and uniqu ...

...{p^n}^*. Cryptography. Exponentiation by squaring (fast raising to a power algorithm). The discrete logarithm problem. Diffie-Hellman key exchange. '''Lecture&nbsp;6''' (12.05.2020). Polynomials in one variable. Euclidean algorithm, greatest common divisor, ideals of F[x]. Irreducible polynomials and uniqu ...

* подключение algorithm ...

...and the Buchberger criterion. Ideals in a polynomial ring, the Buchberger algorithm to produce a Groebner basis of an ideal. A ring of remainders. Membership p '''Lecture&nbsp;6''' (18.05.2026). Polynomials in one variable. Euclidean algorithm, greatest common divisor, ideals of F[x]. Irreducible polynomials and uniqu ...

...{p^n}^*. Cryptography. Exponentiation by squaring (fast raising to a power algorithm). The discrete logarithm problem. Diffie-Hellman key exchange. '''Lecture&nbsp;6''' (22.05.2025). Polynomials in one variable. Euclidean algorithm, greatest common divisor, ideals of F[x]. Irreducible polynomials and uniqu ...

...{p^n}^*. Cryptography. Exponentiation by squaring (fast raising to a power algorithm). The discrete logarithm problem. Diffie-Hellman key exchange. '''Lecture&nbsp;6''' (20.05.2021). Polynomials in one variable. Euclidean algorithm, greatest common divisor, ideals of F[x]. Irreducible polynomials and uniqu ...

...erceptron algorithm in the agnostic setting. Kernels. The standard optimal algorithm. || Prediction with expert advice and the exponentially weighted majority algorithm. Recap probability theory. ...

...{p^n}^*. Cryptography. Exponentiation by squaring (fast raising to a power algorithm). The discrete logarithm problem. Diffie-Hellman key exchange. '''Lecture&nbsp;6''' (20.05.2022). Polynomials in one variable. Euclidean algorithm, greatest common divisor, ideals of F[x]. Irreducible polynomials and uniqu ...

| 3 okt || Agnostic learning and the adaBoost algorithm || [https://www.dropbox.com/s/7ya6pk9wfo8fbk9/5lect.pdf?dl=0 5th lecture] | 17 okt || Margin theory and a deep boosting algorithm || Mohri's book: p75-83, p131-136 || [https://www.dropbox.com/s/wihspbstez2 ...