Let's use a mathematical argument in regards to the use of contraception.
- Let's use a simple equation that argues for two married people becoming one flesh: a + b = c.
- Let's use a simple equation that argues for two married people not becoming one flesh by contracepting so that they stay one: a + b = a. (It could also be a + b = b, but the first will be used in these examples.)
- Finally, let's use some different properties of math to flesh this out.
We find that a = a
and that b = b
and that c = c
Using the Symmetrical Property of Equality
We find that if a = me then me = a
and that if b = you then you = b
and that if c = me + you then me + you = c
Using the Substitution Property
We find that if a = me, then me can replace a in any equation
and that if b = you, then you can replace b in any equation
and that if c = me + you, then me + you can replace c in any equation
Using our new values the original equations come out to the following:
(a + b = c) is me + you = me + you
(a + b = a) is me + you = me
As you can see the first equation mathematically makes sense no matter what the values of a/me or b/you are. The second equation is a little trickier. Let’s try some more math to see if we can have it work out.
In order for the second equation to be true, we must use another property.
Using the Additive Identity Property
We find that a + 0 = a
Applying this property to the original equation (a + b = a) we find that b = 0.
Using the Transitive Property of Equality
We find that if you = b and b = 0, then you = 0
So we find that in order for contraception to be added into the mix and for the original equation to be mathematically true, either a or b must become zero. Either me or you must become nothing. The only way that I can have sex with you and use contraception (i.e. not join myself to you) is for you to be nothing to me.
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