I
Iwillposthere
Guest
**THE MATTHEW EXCEPTION FOR DIVORCE IS NO REMARRIAGE AT ALL
**
I will prove, using logic and reason that the Matthew exception commonly used to justify divorce and remarriage in cases of moral uncleanness is no exception at all because it leads to an absurdum.
The premise of the argument, that I will disprove in this lecture, maintains that the clause “except it be for fornication”, that is found in the Gospel of Matthew, is correctly interpreted to mean that the innocent spouse in a marriage has the scriptural right to divorce the offending spouse and marry another, if the offending spouse is guilty of some sexual misconduct. This sexual misconduct is referred to as adultery, is seen as ‘grounds’ for divorce in this school of Christianity, and allows the innocent party to marry someone else.
First of all, we need to understand that no unstated assumptions may be used in a proof; therefore, I will state the assumptions that I am making, as well as define my terms.
I am assuming that the reader has some idea of the various classes of truths. In particular, I am referring to truths that need no proof and truths that need proof. I stated at the beginning of my lecture that I would prove, using logic and reason, that the Matthew exception, which is commonly used to justify divorce and remarriage in cases of moral uncleanness, is no exception at all because it leads to an absurdum. I intend to prove this to the reader as a truth. This is a truth that needs proof. But before I do this, I must remind the reader of some self-evident truths of reason that need no proof, as well as bring to your attention some basic rules of reasoning that every rational being has. In particular, the self-evident truths of reason that I am speaking of are those, which all sane men must affirm to be truth when they are presented to the mind and understood. The mathematical axioms and principles of science belong to this class of truths. And I would like to take advantage of some of the principles of informal logic commonly used in mathematics to help illustrate my point and ultimately prove my point; namely, contra-positive logic and negation. After these self-evident truths of reason are understood, they can then be used to prove a truth, which needs proof. And this is exactly what I intend to do with this lecture. I will begin by discussing theorems and proofs, and then define some terms.
A THEOREM is a conditional statement of the form:
If (hypothesis), than (conclusion).
The hypothesis implies the conclusion in this statement. We can denote the hypothesis by H, the conclusion by C, and ‘implies’ by the symbol ->. We can now represent our statement thus:
H → C
FOR EXAMPLE:
If H is the statement, (I will read this lecture). And C is the statement, (I will understand what it says).
Than H → C means:
IF I will read this lecture, THAN I will understand what it says.
A PROOF can be defined as a series of statements, each of which are justified, which leads to the desired conclusion.
NEGATION
If S is any statement, then the negation of S is denoted by ~S.
If S is the statement, “Johnny is a sinner”. Then ~S is the statement, “Johnny is a saint”.
Applying the logic of negation to our example H → C; the statement
~(H → C) means the same as H & ~C, or H and the negation of C.
If (H → C) is the statement:
(If I will read this lecture than I will understand what it says),
Then ~(H → C) would mean,
(I will read this lecture and I will not understand what it says).
CONTRA-POSITIVE LOGIC
Contra-positive logic dictates that my statement H → C has the logical equivalent
~C → ~H, and that they are logically equivalent to each other. This can be stated thus:
(H → C) <–> (~C → ~H)
Applying contra-positive logic to our example would result in the following two statements being equivalent to each other:
(If I will read the lecture than I will understand what it says) <–> (If I do not understand what it says than I have not read the lecture).
ABSURDUM
An absurdum is a statement that is a contradiction. It is a conjunction of a statement S with the negation of S, and can be denoted thus:
(S & ~S).
If S is the statement, (Johnny is a sinner). Than ~S would be the statement, (Johnny is a saint).
An absurdum would be (Johnny is a sinner and Johnny is a saint).
**
I will prove, using logic and reason that the Matthew exception commonly used to justify divorce and remarriage in cases of moral uncleanness is no exception at all because it leads to an absurdum.
The premise of the argument, that I will disprove in this lecture, maintains that the clause “except it be for fornication”, that is found in the Gospel of Matthew, is correctly interpreted to mean that the innocent spouse in a marriage has the scriptural right to divorce the offending spouse and marry another, if the offending spouse is guilty of some sexual misconduct. This sexual misconduct is referred to as adultery, is seen as ‘grounds’ for divorce in this school of Christianity, and allows the innocent party to marry someone else.
First of all, we need to understand that no unstated assumptions may be used in a proof; therefore, I will state the assumptions that I am making, as well as define my terms.
I am assuming that the reader has some idea of the various classes of truths. In particular, I am referring to truths that need no proof and truths that need proof. I stated at the beginning of my lecture that I would prove, using logic and reason, that the Matthew exception, which is commonly used to justify divorce and remarriage in cases of moral uncleanness, is no exception at all because it leads to an absurdum. I intend to prove this to the reader as a truth. This is a truth that needs proof. But before I do this, I must remind the reader of some self-evident truths of reason that need no proof, as well as bring to your attention some basic rules of reasoning that every rational being has. In particular, the self-evident truths of reason that I am speaking of are those, which all sane men must affirm to be truth when they are presented to the mind and understood. The mathematical axioms and principles of science belong to this class of truths. And I would like to take advantage of some of the principles of informal logic commonly used in mathematics to help illustrate my point and ultimately prove my point; namely, contra-positive logic and negation. After these self-evident truths of reason are understood, they can then be used to prove a truth, which needs proof. And this is exactly what I intend to do with this lecture. I will begin by discussing theorems and proofs, and then define some terms.
A THEOREM is a conditional statement of the form:
If (hypothesis), than (conclusion).
The hypothesis implies the conclusion in this statement. We can denote the hypothesis by H, the conclusion by C, and ‘implies’ by the symbol ->. We can now represent our statement thus:
H → C
FOR EXAMPLE:
If H is the statement, (I will read this lecture). And C is the statement, (I will understand what it says).
Than H → C means:
IF I will read this lecture, THAN I will understand what it says.
A PROOF can be defined as a series of statements, each of which are justified, which leads to the desired conclusion.
NEGATION
If S is any statement, then the negation of S is denoted by ~S.
If S is the statement, “Johnny is a sinner”. Then ~S is the statement, “Johnny is a saint”.
Applying the logic of negation to our example H → C; the statement
~(H → C) means the same as H & ~C, or H and the negation of C.
If (H → C) is the statement:
(If I will read this lecture than I will understand what it says),
Then ~(H → C) would mean,
(I will read this lecture and I will not understand what it says).
CONTRA-POSITIVE LOGIC
Contra-positive logic dictates that my statement H → C has the logical equivalent
~C → ~H, and that they are logically equivalent to each other. This can be stated thus:
(H → C) <–> (~C → ~H)
Applying contra-positive logic to our example would result in the following two statements being equivalent to each other:
(If I will read the lecture than I will understand what it says) <–> (If I do not understand what it says than I have not read the lecture).
ABSURDUM
An absurdum is a statement that is a contradiction. It is a conjunction of a statement S with the negation of S, and can be denoted thus:
(S & ~S).
If S is the statement, (Johnny is a sinner). Than ~S would be the statement, (Johnny is a saint).
An absurdum would be (Johnny is a sinner and Johnny is a saint).