It might do well to begin with a brief summary of the three methods of assuring publicly accessible evidence: a-posteriori(experience), a-priori(self-evident), and a combination of both (contradiction of a fact). Two-thousand, four-hundred years ago, Aristotle showed that all human knowledge is based on certain first principles which are necessary for the functioning of any proof, and therefore cannot be proved (or disproved) without themselves being used. He implied that it was reasonable to believe in the validity of these first principles since they had shown themselves to be reliable in countless individual circumstances, and responsible to believe in them because their denial would require a virtual cessation to thought.[2]
A belief may be considered reasonable and responsible if:
1) it can be affirmed by rigorous public corroboration,
or
2) its denial leads to an intrinsic contradiction, or
3) its denial leads to a contradiction of publicly corroborated fact.
One of these forms of evidence is sufficient to ground the truth
of a proposition. More than one would provide additional corroboration, but is
not necessary. Standards for the reasonable and responsible definition of terms
will be given below.
With respect to (1), rigorous corroboration means an agreed
upon criterion for corroboration which is sufficient to make a preponderance of
reasonable and responsible people believe that a denial of the claim is far
more unreasonable and irresponsible than an affirmation of it.
With respect to (2), I will consider it reasonable and responsible
to claim that intrinsic contradictions (e.g., “a square-circle of
the same area in the same respect at the same place and time,” all such intrinsic
contradictions could not be reasonably and responsibly held to be
true for real states of affairs.
Furthermore, any hypothetical state of affairs which inevitably
and logically leads to an intrinsic contradiction will also be held to be an
impossible state of affairs. For example, if the claim “past time is infinite”
(which, on its surface, may not appear to be contradictory) can be shown to be
an intrinsic and ontological contradiction, then the statement “past
time is infinite” must also be considered an impossible state of affairs.
Furthermore, I will consider it reasonable and responsible to
assert that the opposite of an intrinsically contradictory proposition is true.
With respect to the above example, if the proposition “past time is infinite”
results in an intrinsic and ontological contradiction, then the
opposite of that proposition must be true, that is,
“past time is finite.” The expression “it is not the case that past
time is infinite” is equivalent to “past time is finite,” or “not (past time is
not finite)” equals “past time is finite.” The “nots” cancel each other out.
I will also consider it reasonable and responsible to hold that impossible
states of affairs are universally false. For example square-circles
of the same area in the same respect at the same place and time will
not be able to exist in another universe any more than this one.
They will not be able to inhere in steel any more than wood. They will not
exist tomorrow any more than they can exist today, and they could not have
existed 1,000 years ago any more than they can exist today.
With respect to (3), I will consider any hypothetical state of
affairs which contradicts a rigorously corroborated fact (such as
well corroborated experimental evidence) to be false. (By the way, this is the
ground of scientific method.)
I will consider terms to be reasonably and responsibly defined
when those definitions adequately allow for public corroboration, demonstrate
non-contradiction, or demonstrate that a hypothetical state of affairs
contradicts a rigorously corroborated fact. Terms need not be perfectly defined
with respect to all possible states of affairs or all possible hypothetical conditions
in order to achieve the above objective. They do not even have to be
comprehensive. Terms need only have sufficient meaning to successfully complete
corroboration or demonstration.
If the you, the reader, accept these three grounds of reasonable
and responsible belief, as well as the requirements for adequate definition,
you will likely also accept the three elements of metaphysical method
mentioned above, for these flow directly from the three grounds of reasonable
and responsible belief.
Conversely, if you do not accept the three grounds of
reasonable and responsible belief, you will not only have trouble with
metaphysics and proofs for God’s existence, but also with every form of logical
demonstration, scientific method, and application of mathematical principles to
reality, for all four of these intellectual enterprises depend
equally on the three grounds for reasonable and responsible belief. Metaphysics
and proofs for God’s existence do not require any more belief or force of will
than an application of mathematics or logic to the world.
A Logical-Metaphysical Proof for the Existence of God
The following is the first step in a metaphysical argument for the
existence of God. It proves that there is at least one unconditioned reality in the
set of all reality. Steps II through IV (which are not given here)
prove that an unconditioned reality has to be unrestricted in its power,
and that an unrestricted reality can only be one (and only one).
This means that there must be one (and only one) unrestricted and unconditioned
reality in the set of all reality. Step V proves that this one unrestricted,
unconditioned reality must be the continuous Creator of all else that is.
Readers wishing to see steps II through V may want to read NPEG Chapter Three.
Those who would prefer a lecture presentation will want to consult lectures of
PID number 6 through number 11 -- www.physicsindialogue.org.
Metaphysical Proof for the
Existence of God
Many metaphysical arguments for God’s existence have been offered
since the time of Plato and Aristotle.[3] This one attempts to incorporate two insights
from twentieth century thought into the seminal insights of Plato, Aristotle,
St. Augustine, St. Thomas Aquinas, and their interpreters. The first insight
comes from Bernard Lonergan, who uses the notion of ontological
conditions (essence of being) to interpret causal schemes of recurrence.[4] This view of causation can be applied to the
whole range of causal connections (from the simple extrinsic collision of
billiard balls, to very subtle and indeterminate information transfers in
quantum systems). The second insight comes from quantum theory, which gives
very lucid examples of the traditional notion of ontological simplicity. These
two insights strengthen and clarify not only the proof of an unconditioned
reality, but also the proofs for the absolutely simple, infinite, and unique
nature of this unconditioned reality.
This version of the metaphysical argument consists of five steps:
1. Proof of at least one unconditioned
reality.
2. Proof that unconditioned reality itself is
the simplest possible reality.
3. Proof that unconditioned reality itself is
absolutely unique.
4. Proof that Unconditioned Reality Itself is
unrestricted.
5. Proof that the one Unconditioned Reality
is the continuous Creator of all else that is.
Proof of the Existence of at
Least One Unconditioned Reality
I A. Definitions
“Conditioned
reality” means any reality (e.g., individual, particle, field, wave,
structure, spatio-temporal continuum, spatio-temporal position, physical laws –
e.g., E = MC2) which is dependent upon another reality for its
existence or occurrence. For example, a cat is a conditioned
reality because it depends on cells and structures of cells for its existence.
Without such cells and their specific structure, the cat would simply not
exist. Similarly, cells are conditioned realities because they depend on
molecules and specific structures of molecules for their existence. Likewise,
molecules are conditioned realities because they depend on atoms and structures
of atoms. Atoms are dependent on quarks and structures of quarks, and so forth.
“Conditions” means any reality (e.g.,
individual, particle, field, wave, structure, spatio-temporal continuum, spatio-temporal
position, physical laws – e.g., E=MC2) upon which a conditioned reality[5] depends
for its existence or occurrence. For example, cells are the conditions
of cats, molecules the conditions of cells, etc.
“Unconditioned reality” means a
reality which does not depend on any other reality of any kind for its
existence or occurrence.
II A. Consequences of the Complete Disjunction
Notice that the first option in the above disjunction (Hypothesis ∼UR – “there are no unconditioned realities in
all reality”) can be restated as: “in all reality (R), there are only
conditioned realities.” For it is equivalent to say, “there are no
unconditioned realities in all reality” as to say, “there are only conditioned
realities in all reality.”
Note that if option #1 is false, then option #2 must be true,
because one, and only one, of these two disjunctive options can be, and must be
true. The remainder of Section II will be concerned with showing that option #1
must be false for all reality. This will prove, by disjunctive syllogism,
that option #2 must be true, and therefore, there must exist at least one
unconditioned reality in all reality.
No conditioned reality could exist in all reality if there are
only conditioned realities in all reality. Therefore, at least one unconditioned
reality must exist.
II.E. Conclusion: There Must Exist at Least One Unconditioned
Reality in All Reality
Proof that an unconditioned
reality must be absolutely simple.
For steps two through four of the proof (described below), refer
to NPEG, Chapter Three, Sections II through IV. For a lecture presentation of
the proof in its entirety, see PID Units 7-12. For students who are unfamiliar
with logic or who want to refresh themselves on basic syllogisms, see PID Units
7-8.
Proof that an absolutely simple
reality must be absolutely unique (one and only one).
Proof that the one absolutely
simple unconditioned reality must also be unrestricted in its power or act.
Step One proved that there must be at least one unconditioned
reality in “all reality.” Steps Two and Four show that there can be only one
unconditioned reality, because an unconditioned reality must be absolutely
simple. Step Four goes on to show that this one absolutely simple
reality must be unrestricted in its power or act. We are now in
a position to prove that this one unconditioned reality is the continuous
Creator of all else that is, and this occurs in the Fifth Step as follows:
Proof that the One Unconditioned
Reality is the Continuous Creator of All Else that Is
This argument may be broken down into two steps:
A) the unique, absolutely simple,
unrestricted, unconditioned Reality itself must be the Creator of all else that
is, and
B) this Creator must continuously create.
V.A. The Unique, Absolutely Simple, Unrestricted, Unconditioned
Reality Itself is the Creator of all Else that Is
Substep (1) Definitions.
a) “Creation” means the ultimate fulfillment of a conditioned reality’s
conditions. The word “ultimate” is used here to differentiate
creation from a “proximate cause” (a proximate fulfillment of conditions). For
example, the existence and proper structure of a cat’s cells is a proximate
fulfillment of the cat’s conditions. Alternatively, “creation” refers to the
ultimate fulfillment of the cat’s conditions by the one unconditioned Reality
itself. (Recall that every conditioned reality is ultimately
dependent on an unconditioned reality for the fulfillment of its conditions;
otherwise it would be nothing – see Step One.)
b) “Creator” means the source (power or act) which
ultimately fulfills a conditioned reality’s conditions. This source or power is
unconditioned Reality itself (see below, Substep 2).
Substep (2) We begin by showing that everything in reality must be
a conditioned reality except the one unconditioned Reality itself.
a) In all reality, realities must be either conditioned or
unconditioned (complete disjunction).
b) There can be only one unconditioned Reality itself in
“all reality” (proved in Step III).
c) Therefore, all other realities in “all reality” must
be conditioned realities (by disjunctive syllogism).
Substep (3) As proved in Step One (Section I), conditioned
realities cannot have their conditions ultimately fulfilled by conditioned
realities alone. Even an infinite number of conditioned
realities cannot ultimately fulfill the conditions of conditioned realities.
Two conclusions can be drawn from this:
a) For any conditioned reality X, there must always be a most
fundamental (last) condition to be fulfilled. Otherwise, a
conditioned reality would be dependent for its existence on the fulfillment of
an infinite (unfulfillable) number of conditions (see Hypothesis ∼F in Step I.C, above).
b) This most fundamental (last) condition must be fulfilled by the one
unconditioned Reality itself. If it were not, this last condition
would depend on a “conditioned reality whose conditions were not fulfilled”
(i.e., a non-existent – nothing), meaning that all other conditions of
contingent reality X would not be fulfilled, meaning, in turn, that conditioned
reality X could not exist (see Hypothesis F in Step I.B, above).
Substep (4) Since there must be a last condition, and
since this last condition must always be fulfilled by an unconditioned reality,
and since there can only be one unconditioned Reality itself, and since
everything in “all reality” besides the one, unconditioned Reality must be a conditioned
reality, then the one, unconditioned Reality must be the Creator (the source of
the ultimate fulfillment of conditions) of all else that is real.[7]
V.B. The Creator Must Continuously Create all Else that is Real
This may at first appear confusing to those who interpret
“creation” as “creatio ex nihilo” (a one-time creation of the universe out of
nothing). Though this is a common meaning of “creation,” this argument views “creation”
in a broader way as “the ultimate fulfillment of conditions by the
unconditioned Reality itself.” Naturally this definition is not in
conflict with “creatio ex nihilo,” it simply includes the possibility of
the Creator (the source, power, or activity of the ultimate
fulfillment of conditions) continuously fulfilling conditions
ultimately, and, as it were, “holding or conserving” conditioned realities in
being.
Substep (1) No conditioned reality can ever become
unconditioned, because there can be only one unconditioned Reality
itself (from Step III, above).
Substep (2) Therefore, every conditioned reality must be
dependent on the unconditioned Reality itself for the ultimate
fulfillment of its conditions at every moment that those conditions could cease
to be fulfilled.
Substep (3) If the unconditioned Reality itself does
not ultimately fulfill the conditions of every conditioned reality at every
moment they are dependent on such fulfillment, they would cease to be real.
This is sometimes referred to as “radical contingency,” which
reflects the radical and continuous dependence of all conditioned realities on
the one unconditioned Reality itself.
Substep (4) Therefore, the Creator (the unique, absolutely simple,
unrestricted, unconditioned Reality itself) must be a continuous Creator
(source of the ultimate fulfillment of conditions) of all else that is real at
every moment it could cease to be real (i.e., at every moment of its reality).[8] Analogously speaking, if the Creator stopped
“thinking” about us, we would literally lapse into nothingness.
Conclusion
In view of the above five steps, the “unique, absolutely simple,
unrestricted, unconditioned Reality itself which is the continuous Creator of
all else that is” must exist. This Reality corresponds to what is
generally thought to be “God.”[9] God, as
defined, must exist.
As noted in the conclusion to Section IV, the denial of the existence of God
(as defined) would entail the denial of one’s own existence, or
arguing a most fundamental ontological contradiction or an intrinsic
contradiction (or all of the above). If these alternatives are considered to be
unreasonable or irresponsible (or both), the existence of God should be considered
rationally affirmed.
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