Your browser does not support inline frames or is currently configured not to display inline frames. To fix this just click one of the following options:
Update your Browser or Download Opera or Download Mozilla
It is vitally important to your computer's security that you update your browser if it is out of date. Hackers exploit the shortcomings of older browsers to vandalise computers. Your computer could be next if your browser is neglected!
Unfortunately, English is not efficient in expressing Nested Logic. English speakers (I cannot speak for other languages) are not made accustomed to nested concepts through the use of the language. Many are thrown when sets and logic are part of the same question. Nested Logic could be described as a combination of Boolean Algebra and Set Theory. It is through nested logic that we can determine that: "History is not a subset of Religion" "Therefore the deduction of historical conclusions drawn from religious sources is always invalid regardless the degree of concurrence with historical conclusion drawn from historical sources" This is proven by the behaviour of the following program: Public Sub History () Call Religion End Sub Public Sub Religion() Call History Call XXX End Sub If you initiate the program by calling Religion, this subroutine will then call History, and History will conclude, but will not necessarily conclude Religion - even though they both end with the same statement: "End Sub". Religion will then call XXX regardless, and then independently conclude. Both conclusions even if identical, are separate and independent. Welcome to elementary Nested Logic. You have seen an example to the first or second degree depending on your definitions. Programmers routinely program to several degrees of nesting or "depth" (Some of us to dozens of degrees of depth) with some quite common relationships including recursion: Public Sub XXX X = Inputbox("Enter A Value.", "What is X?") If X = 0 OR X = "" then Call XXX End Sub There is a correct way that works and an incorrect way that does not work. Ultimately, the logical proof of the practical results and subsequently derived programming constraints are identical in structure to that demonstrating: A) You cannot get apples from an orange tree, nor oranges from an apple tree. (Mutual exclusion) B) You cannot get an opaque primary colour from any combination of opaque secondary colours, but any opaque secondary colour can be derived from the correct combination of opaque primary colours. (Hierarchical exclusion) C) You cannot get history from religion or religion from science, etc.
The individual elements and ideas of a text, must necessarily be a subset of the objectives and values defined by the text. Therefore the strength of an interpretation is directly proportional to its conformity to the purpose, objectives, and/or values of the text - and not to the qualifications nor authority of the interpreter, nor to any logic constructed without reference to the interpretations correct place in the information hierarchy.