'Mathematical structure' presentation slideshows

Graph Introduction , Searching

Graph Introduction , Searching. Graph Theory Basics. - Anil Kishore. Graph. A collections of objects and pair wise relations between them A mathematical structure Objects are called Vertices ( or Nodes ) Relationship is shown using Edges. Graph. 2. 5. 1. 4. 6. 3.

590 views • 40 slides

Fractal Dust and n Schottky Dancing University of Utah GSAC Colloquium 10.10.06

Fractal Dust and n Schottky Dancing University of Utah GSAC Colloquium 10.10.06. Josh Thompson. Geometric patterns have played many roles in history:. Science Art Religious The symmetry we see is a result of underlying mathematical structure. Symmetry.

487 views • 39 slides

Math CAMPPP 2011

Math CAMPPP 2011. Draft Ideas for Plenary Sessions Algebraic Reasoning Ruth Beatty & Cathy Bruce. Overview. The plenary sessions will focus on three fundamental interconnected concepts of algebraic reasoning: Multiplicative thinking Generalizing Multiple representations

552 views • 37 slides

Euclidean Geometry

Euclidean Geometry. http://www.youtube.com/watch?v=_ KUGLOiZyK8. Pythagorean Theorem. Suppose a right triangle ? ABC has a right angle at C , hypotenuse c, and sides a and b. Then . Proof of Pythagorean Theorem. What assumptions are made?.

2.09k views • 37 slides

Security Models and Designing a Trusted Operating System

Security Models and Designing a Trusted Operating System. ManikandaN subbu. Trusted Operating System. Functional correctness. Enforcement of integrity. Limited privilege. Appropriate confidence level. Secure Vs Trusted OS. Security Policies.

1.25k views • 30 slides

Math CAMPPP 2011 PLENARY 1

Math CAMPPP 2011 PLENARY 1. Draft Ideas for Plenary Sessions Algebraic Reasoning Ruth Beatty & Cathy Bruce. Overview of Two Days.

418 views • 28 slides

Lecture 1 Computation and Languages

Lecture 1 Computation and Languages. CS311 Fall 2012. Computation. Computation uses a well defined series of actions to compute a new result from some input. We perform computation all the time. 0 1 348 + 213 ------- 61. 0 1 348 + 213 ------- 561. 348 + 213 -------. 1

443 views • 28 slides

The secret of symplectic integrators from the Da Vinci code

415 views • 26 slides

Chapter Two: Vector Spaces

Chapter Two: Vector Spaces. Vector space ~ Linear combinations of vectors. I. Definition of Vector Space II. Linear Independence III. Basis and Dimension Topic: Fields Topic: Crystals Topic: Voting Paradoxes Topic: Dimensional Analysis.

903 views • 24 slides

Singapore Math

532 views • 24 slides

RIJNDAEL

RIJNDAEL. Arta Doci University Of Colorado. Email: adoci@ouray.cudenver.edu. Topics Covered. Introduction Characteristics of Rijndael Algorithm and its building blocks Mathematics behind Rijndael Conclusion. Rijndael = Rij men & Dae men.

663 views • 23 slides

The Matching Hypothesis

476 views • 23 slides

Self-similar solutions for classical heat-conduction mechanisms

333 views • 23 slides

Basic concepts of Greek philosophy

Basic concepts of Greek philosophy. Physis (nature) and zoe (life) Psyche (soul) and nous (mind) Taxis (order) and kosmos (world) To on (being), ousia (essence) and genesis (becoming). Anthropos (man) Techne (art) Polis (city-state)

2.6k views • 21 slides

Pagerank

377 views • 19 slides

349 views • 18 slides

Boolean Matrix Zero-one Matrices

1.58k views • 15 slides

Complete courses to develop maths students into young mathematicians

Complete courses to develop maths students into young mathematicians. Wondermaths Illuminate Access to Mathematics. Wondermaths. For gifted mathematicians aged from 8 to 11 years. Develops mathematical thinking with open and exploratory problems.

272 views • 10 slides

Algebra in the Elementary Grades: Defining Research Priorities

Algebra in the Elementary Grades: Defining Research Priorities. Maria L. Blanton Mathematics Dept University of Massachusetts Dartmouth. Jere Confrey Frank Davis Vickie Inge Patty Lofgren Deborah Schifter Cassandra Willis.

270 views • 9 slides

How do they do that?

How do they do that?. Assign a symbol to cards on a straight line . Each pair of cards define a unique line... ...so have a unique symbol in common! 7 parallel lines per direction. 8 directions... Can assign extra cards for intersection of parallel lines.

149 views • 7 slides