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Thomas Aquinas:
Five Ways to Prove
that God exists
Argument from
Possibility and
Necessity
(Reduction
argument)
1. We find in nature things that are
possible to be and not to be, that
come into being and go out of being
i.e., contingent beings.
2. Assume that every being is a
contingent being.
3. For each
contingent being,
there is a time it
does not exist.
4. Therefore it is
impossible for these
always to exist.
5. Therefore there could have
been a time when no things
existed.
6. Therefore at that time
there would have been
nothing to bring the
currently existing contingent
beings into existence.
7.Therefore,
nothing would be
in existence now.
8. We have
reached an
absurd result
from
assuming
that every
being is a
contingent
being.
9. Therefore not every
being is a contingent
being.
10. Therefore some being exists of
its own necessity, and does not
receive its existence from another
being, but rather causes them. This
all men speak of as God.
The Fourth Way
Argument from
Gradation of Being
1. There is a gradation to
be found in things: some
are better or worse than
others.
2. Predications of degree require reference to
the “uttermost” case (e.g., a thing is said to be
hotter according as it more nearly resembles that
which is hottest).
3. The maximum in any genus is the
cause of all in that genus.
4. Therefore there must also be
something which is to all beings the
cause of their being, goodness, and
every other perfection; and this we call
God.
The Fifth Way:
Argument from Design
1. We see that natural bodies work
toward some goal, and do not do so by
chance.
2. Most natural things lack knowledge.
3. But as an arrow
reaches its target
because it is directed
by an archer, what
lacks intelligence
achieves goals by
being directed by
something
intelligence.
4. Therefore some intelligent being
exists by whom all natural things are
directed to their end; and this being we
call God.
Thomas Aquinas' Third, Fourth and Fifth Proof that God exist

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