A logical statement is one that will return a boolean or a logical "True" or "False" output. It is used in cases where conditions need to be executed.
For ex: lets say you write a system that checks the age of the visitors to a bar, the system should only allow people who are over 18 yrs of age. So the logical condition will be like below:
if(age > 18) then "Let the Customer Enter"
else "The customer is a minor, send them back to stay out of trouble"
Sequence
isdigit is an example (see in ctype.h)
you are a full time wanker.
IF, in C and C++, is not a function - it is a statement. There are two parameters... if (expression) statement; The expression is evaluated. If it has logical result true, or arithmentic result not zero, the statement is executed; if not, the statement is not executed. The statement can be a single statement, in which it is terminated with a semi-colon, or it can be a block of statements, in which it is surrounded by braces.
The following is for F90 and later: if ( .not. foo ) thencall someSubroutine(with,awesome,variables)elsecall explosion(muwhaha)end if
A logical argument in which each statement is backed up by a statement that is accepted as true is a proof.
IF function
The definition of logical force is a way to measure how weak or strong a statement is. Quantification and modality are determinants of logical force.
A logical argument in which each statement is backed up by a statement that is accepted as true is a two column proof.
it is the logical "opposite" of a mathematical statement
Without knowing the specific statement, it is difficult to identify the type of logical fallacy. Can you please provide the statement so I can assist you further?
Proof by Converse is a logical fallacy where one asserts that if the converse of a statement is true, then the original statement must also be true. However, this is not always the case as the converse of a statement may not always hold true even if the original statement is true. It is important to avoid this error in logical reasoning.
In a logical argument, the major premise is a general statement, the minor premise is a specific statement, and the conclusion is the logical result drawn from the premises. The conclusion is based on the major and minor premises being true.
The statement "p implies q" can be expressed as "not p or q" using the logical operator "or" and the negation of "p".
Sequence
A Proof, 2-column proofs for geometry are common.
This statement is a classic paradox known as the "liar paradox." It is a self-referential statement that creates a logical contradiction. The statement cannot be definitively true or false, as it contradicts itself.