It depends on what you mean by class. Are you using symmetric in the sense classes offered within a college or university or Geometry, mathematics, Biology, chemistry etc.? In a general sense typically classes within an institution of learning are symmetric considering they are well-proportioned, as a whole, and regular in form or arrangement of corresponding parts. So we conclude yes.
As far as transitive, once again we come to the question as to what sense you are using the term. Still, if you are using it as a term that means characterized by or involving transition; transitional; intermediate, or passing over to or affecting something else; transient. Then its yes again. I would imagine you can conclude then that the answer can be yes to both symmetric, and transitive. However, once again it depends on what sense your using these words.
The "W" in steel I-beam designations refers to wide-flanged beams. Most wide-flanged beams are symmetric about both the vertical and horizontal axes.
To determine if an array is symmetric, the array must be square. If so, check each element against its transpose. If all elements are equal, the array is symmetric.For a two-dimensional array (a matrix) of order n, the following code will determine if it is symmetric or not:templatebool symmetric(const std::array& matrix){for (size_t r=0 ; r
Where it has to do with symmetrical shapes and there equations.
Inheritance is transitive, i.e., if a class B inherits properties of another class A, then all subclasses of B will automatically inherit the properties of class A.
Example of a stream cipher
No. Do your own homework. http://docs.google.com/gview?a=v&q=cache:ZZmsH0jKHH8J:www.cs.utk.edu/~horton/hw1.pdf+For+each+part+give+a+relation+that+satisfies+the+condition+a+Reflexive+and+symmetric+but+not+transitive+b+Reflexive+and+transitive+but+not+symmetric+c+Symmetric+and+transitive+but+not+reflexive%3F&hl=en&gl=us&sig=AFQjCNHGyc1EDhfqj_mu-RV9yTYZZfXl6A
A=r mod z R= a relation which is reflexive symmetric but not transitive
(1) Symmetric, (2) Transitive, (3) HL
Reflexive,Symmetric, and Transitive
No. It would not be symmetric if the data classes were of different widths.
8 addition subtraction multiplication division reflexive symmetric transitive substitution
Congruence is basically the same as equality, just in a different form. Reflexive Property of Congruence: AB =~ AB Symmetric Property of Congruence: angle P =~ angle Q, then angle Q =~ angle P Transitive Property of Congruence: If A =~ B and B =~ C, then A =~ C
Equality is a relationship that is REFLEXIVE: x = x SYMMETRIC: If x = y the y = x TRANSITIVE: If x = y and y = z then x = z.
An relation is equivalent if and only if it is symmetric, reflexive and transitive. That is, if a ~ b and b ~a, if a ~ a, and if a ~ b, and b ~ c, then a ~ c.
An Axiom is a mathematical statement that is assumed to be true. There are five basic axioms of algebra. The axioms are the reflexive axiom, symmetric axiom, transitive axiom, additive axiom and multiplicative axiom.
symmetric about the y-axis symmetric about the x-axis symmetric about the line y=x symmetric about the line y+x=0
transitive