sample cheatsheet
... Contradiction: means to start assuming p and ¬q, and follow a path toward which a statement which cannot be true is stated as true. The beauty of this proof is that we assert the opposite of the conclusion and as a byproduct some other statement becomes self contradictory i.e (¬q ^ p) → (r ^ ¬r), wh ...
... Contradiction: means to start assuming p and ¬q, and follow a path toward which a statement which cannot be true is stated as true. The beauty of this proof is that we assert the opposite of the conclusion and as a byproduct some other statement becomes self contradictory i.e (¬q ^ p) → (r ^ ¬r), wh ...
Lec11Proofs05
... It is easy to make mistakes, make sure that: 1) All premises pi are true when you prove (p1 AND p2 AND...pn) q 2) Every rule of inference you use is correct. Some proof strategies: To proof pq 1) direct proof: assume p is true, use rules to prove that q is true. 2) indirect proof, assume q is NOT ...
... It is easy to make mistakes, make sure that: 1) All premises pi are true when you prove (p1 AND p2 AND...pn) q 2) Every rule of inference you use is correct. Some proof strategies: To proof pq 1) direct proof: assume p is true, use rules to prove that q is true. 2) indirect proof, assume q is NOT ...
Lec11Proofs
... It is easy to make mistakes, make sure that: 1) All premises pi are true when you prove (p1 AND p2 AND...pn) q 2) Every rule of inference you use is correct. Some proof strategies: To proof pq 1) direct proof: assume p is true, use rules to prove that q is true. 2) indirect proof, assume q is NOT ...
... It is easy to make mistakes, make sure that: 1) All premises pi are true when you prove (p1 AND p2 AND...pn) q 2) Every rule of inference you use is correct. Some proof strategies: To proof pq 1) direct proof: assume p is true, use rules to prove that q is true. 2) indirect proof, assume q is NOT ...
Mathematics for students Contents Anna Strzelewicz October 6, 2015
... a) terminating decimal - having a finite number of digits after the decimal point (terminating expansion can be padded In each with infinitely many zeros), for example, 41 = 0.25000 . . . case the that three b) repeating decimal - ending with a string of digits dots ...
... a) terminating decimal - having a finite number of digits after the decimal point (terminating expansion can be padded In each with infinitely many zeros), for example, 41 = 0.25000 . . . case the that three b) repeating decimal - ending with a string of digits dots ...
An Unusual Continued Fraction
... Therefore the sequence 4rn2 − 2, and in turn An+2 , grow doubly exponentially. This phenomenon explains the observation of Hanna and Wilson for the sequence A100864 in [23]. The first few values of the sequences we have been discussing are given below: ...
... Therefore the sequence 4rn2 − 2, and in turn An+2 , grow doubly exponentially. This phenomenon explains the observation of Hanna and Wilson for the sequence A100864 in [23]. The first few values of the sequences we have been discussing are given below: ...
A66 INTEGERS 14 (2014) SMITH NUMBERS WITH EXTRA DIGITAL
... In a separate article, McDaniel [3] also constructed an infinite sequence of palindromic Smith numbers. McDaniel’s definition of a palindromic number includes numbers of the form N ⇥ 10e , where N is itself a palindrome, since we argue that e leading zeros may be prefixed in order to see the number ...
... In a separate article, McDaniel [3] also constructed an infinite sequence of palindromic Smith numbers. McDaniel’s definition of a palindromic number includes numbers of the form N ⇥ 10e , where N is itself a palindrome, since we argue that e leading zeros may be prefixed in order to see the number ...
