PPT-22C:19 Discrete Math Counting

Fall 2011 Sukumar Ghosh The Product Rule Example of Product Rule Example of Product Rule The Sum Rule Example of Sum Rule Example of Sum Rule Wedding picture example Counting subsets of a finite set. The Blackjack Card Counting Paperback we think have quite excellent writing style that make it easy to comprehend Think Evil The Security Mindset CyLab Usable Privacy and Card counting may be legal I will personally happily leave a 7 paperback si Logic and Proof. Fall . 2011. Sukumar Ghosh. Predicate Logic. Propositional logic has limitations. Consider this:. Is . x. . > 3. a proposition? No, it is a . predicate. . Call it . P(x. ). . Date:. Agenda. Welcome. Introductions. History of . Early Learning: Math at Home. Playing and Doing Math. Talking. Math. Geometry Walk. Math Stories. Closing. Introductions. Please share with the people near you:. Introduction and . Scope. Propositions. Fall 2011. Sukumar Ghosh. The Scope. Discrete . mathematics. . studies mathematical . structures that are . fundamentally . discrete. ,. . not . supporting . Induction and Recursion. Fall . 2011. Sukumar Ghosh. What is mathematical induction?. It is a method of proving that something holds.. Suppose we have an . infinite ladder. , and we want to know. if we . Other Counting Tools: Factorials. MATH 110 Sec 12-3 Lecture: Permutations and Combinations . Other Counting Tools: Factorials. Sometimes we are interested in counting the number of different arrangements of a group of objects.. Integers and Modular Arithmetic . Fall 2010. Sukumar Ghosh. Preamble. Historically, . number theory . has been a beautiful area of . study in . pure mathematics. . However, in modern times, . number theory is very important in the . Structures. Introduction and Scope:. Propositions. Spring 2015. Sukumar Ghosh. The Scope. Discrete . mathematics. . studies mathematical . structures that are . fundamentally . discrete. ,. . not . Structures. Introduction and Scope:. Propositions. Spring 2015. Sukumar Ghosh. The Scope. Discrete . mathematics. . studies mathematical . structures that are . fundamentally . discrete. ,. . not . Fall . 2011. Sukumar Ghosh. What is an algorithm. . A finite set (or sequence) of . precise instructions . for performing a computation. . . . Example: Maxima finding. . . procedure . max. (. Fall . 2011. Sukumar Ghosh. Predicate Logic. Propositional logic has limitations. Consider this:. Is . x. . > 3. a proposition? No, it is a . predicate. . Call it . P(x. ). . P(4) . is true, but . �EJC� );:d)$N#)3S)ePG)[:P)f\))G)c')+0)H)c')N-22C,)E44/+/OC)g:)L6) !"#$%&'()V!%W)�&"�,"#1+#$&")+"'X&1)%=DD,1),Y�H+".,5)"CC4C4)/25 8BJ)/1)/*)E)3Q013QE+C)J-22C,)0,)/*)E Fall 2011. Sukumar Ghosh. Preamble. Historically, . number theory . has been a beautiful area of . study in . pure mathematics. . However, in modern times, . number theory is very important in the . Fall 2011. Sukumar Ghosh. Sequence. A sequence is an . ordered. list of elements. . Examples of Sequence. Examples of Sequence. Examples of Sequence. Not all sequences are arithmetic or geometric sequences..