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21NOTES ON BACKWARDS REASONING Consider proving the identity cosec θ − sin θ = cos θ cot θ. This question is often answered with the right ideas — but incorrectly — in the following manner. so

NOTES ON BACKWARDS REASONING Consider proving the identity cosec θ − sin θ = cos θ cot θ. This question is often answered with the right ideas — but incorrectly — in the following manner. so

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Source URL: engmaths.group.shef.ac.uk

- Date: 2017-08-24 06:17:44
    22SCALAR PRODUCTS 5 minute review. Recap how the standard unit basis vectors i, j and k work, and cover the fact that ai + bj + ck is often written as (a, b, c). Recap the scalar product, both as u · v = |u||v| cos θ (w

    SCALAR PRODUCTS 5 minute review. Recap how the standard unit basis vectors i, j and k work, and cover the fact that ai + bj + ck is often written as (a, b, c). Recap the scalar product, both as u · v = |u||v| cos θ (w

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    Source URL: engmaths.group.shef.ac.uk

    - Date: 2017-08-24 06:17:44
      23EULER’S RELATION 5 minute review. Review Euler’s relation, eiθ = cos θ + i sin θ, commenting briefly on how it follows from the Maclaurin series of exp, sin and cos. Discuss how this means that any complex number

      EULER’S RELATION 5 minute review. Review Euler’s relation, eiθ = cos θ + i sin θ, commenting briefly on how it follows from the Maclaurin series of exp, sin and cos. Discuss how this means that any complex number

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      Source URL: engmaths.group.shef.ac.uk

      - Date: 2017-08-24 06:17:44
        24DE MOIVRE’S THEOREM 5 minute review. Recap de Moivre’s Theorem, cos(nθ) + i sin(nθ) = (cos θ + i sin θ)n , and how to solve z n = r(cos θ +i sin θ) for z, perhaps by doing the warm-up below. Class warm-up. Fin

        DE MOIVRE’S THEOREM 5 minute review. Recap de Moivre’s Theorem, cos(nθ) + i sin(nθ) = (cos θ + i sin θ)n , and how to solve z n = r(cos θ +i sin θ) for z, perhaps by doing the warm-up below. Class warm-up. Fin

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        Source URL: engmaths.group.shef.ac.uk

        - Date: 2017-08-24 06:17:44
          25THE ARGAND DIAGRAM 5 minute review. Review the argand diagram (aka argand plane, aka complex plane), the modulus and argument and the polar form of a complex number as z = r(cos θ + i sin θ). Also cover the geometric

          THE ARGAND DIAGRAM 5 minute review. Review the argand diagram (aka argand plane, aka complex plane), the modulus and argument and the polar form of a complex number as z = r(cos θ + i sin θ). Also cover the geometric

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          Source URL: engmaths.group.shef.ac.uk

          - Date: 2017-08-24 06:17:44
            26Journal of Machine Learning Research3536 Submitted 5/12; Revised 3/13; PublishedLov´asz ϑ function, SVMs and Finding Dense Subgraphs Vinay Jethava

            Journal of Machine Learning Research3536 Submitted 5/12; Revised 3/13; PublishedLov´asz ϑ function, SVMs and Finding Dense Subgraphs Vinay Jethava

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            Source URL: jmlr.org

            - Date: 2013-12-09 15:24:01
              27PGM lecture notes: pseudo-likelihood Amir Globerson (modified by David Sontag) Consider a pairwise Markov random field and data {x(m) }m=1...M : 1 Pij θij (xi ,xj ) e Z(θ)

              PGM lecture notes: pseudo-likelihood Amir Globerson (modified by David Sontag) Consider a pairwise Markov random field and data {x(m) }m=1...M : 1 Pij θij (xi ,xj ) e Z(θ)

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              Source URL: cs.nyu.edu

              - Date: 2015-11-17 16:00:53
                28INFORMATICS DEVELOPMEN T AGENCY ΚΕΝΣΡΟ ΕΡΕΤΝΩΝ ΓΙΑ ΘΕΜΑΣΑ Ι΢ΟΣΗΣΑ΢ (Κ.Ε.Θ.Ι.) Σαχ. Δ/νςη : Φαριλϊου Σρικούπη αρ. 51 & Βαλτετςύου

                INFORMATICS DEVELOPMEN T AGENCY ΚΕΝΣΡΟ ΕΡΕΤΝΩΝ ΓΙΑ ΘΕΜΑΣΑ Ι΢ΟΣΗΣΑ΢ (Κ.Ε.Θ.Ι.) Σαχ. Δ/νςη : Φαριλϊου Σρικούπη αρ. 51 & Βαλτετςύου

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                Source URL: www.isotita.gr

                - Date: 2016-10-17 05:20:11
                  29The Sandwich Theorem Donald E. Knuth Abstract: This report contains expository notes about a function ϑ(G) that is popularly known as the Lov´ asz number of a graph G. There are many ways to define ϑ(G), and the surpr

                  The Sandwich Theorem Donald E. Knuth Abstract: This report contains expository notes about a function ϑ(G) that is popularly known as the Lov´ asz number of a graph G. There are many ways to define ϑ(G), and the surpr

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                  Source URL: www.emis.de

                  - Date: 1998-07-27 15:54:10
                    30ུΏϋεΐ;θ͉Ȃ࢖‫़ף‬౬༹૽ີ५ࡇ़̩͌͂̿ͤ౬͈੩଼ͬ਋̫̞̳̀͘ȃ ີ५ఱ‫ڠ‬౷֖࠲ࢫΏϋεΐ;θijıIJĵ ȶ࠲ࢫ̈́ࣞႢ২ٛͬ࿒ঐ̱̀ȷ ȡ৐̹ͩͦ΋ηνΣΞͻ͈ठࢹಃͬࣉ̢

                    ུΏϋεΐ;θ͉Ȃ࢖‫़ף‬౬༹૽ີ५ࡇ़̩͌͂̿ͤ౬͈੩଼ͬ਋̫̞̳̀͘ȃ ີ५ఱ‫ڠ‬౷֖࠲ࢫΏϋεΐ;θijıIJĵ ȶ࠲ࢫ̈́ࣞႢ২ٛͬ࿒ঐ̱̀ȷ ȡ৐̹ͩͦ΋ηνΣΞͻ͈ठࢹಃͬࣉ̢

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                    Source URL: www.sugitani.u-toyama.ac.jp

                    - Date: 2015-07-15 23:39:49