Hi, Leslie!
Welcome to our forums! Good question!
This discussion is in reference to Parallel the Reasoning questions, but this principle applies across the LSAT.
You are correct, the "logical force" of an argument relates to its validity. The concept of "logical validity" is rather strict. For an argument to be logically valid, the truth of the premises must necessarily entail the truth of the conclusion. As you have likely seen on the LSAT, there are both stronger and weaker arguments. Weak arguments are not logically valid, but not all strong arguments are logically valid either. There might be very strong evidence for a conclusion without a guarantee. We would then say the argument is strong but not valid. Consider the following three examples.
- Weak Argument
Jim's car broke down.
Chevy Novas break down all the time.
Therefore, Jim must drive a Chevy Nova.
We could describe this argument as both
invalid and
lacking logical force.
- Stronger Argument
I've eaten cherry pie 100 times.
Every time I've eaten cherry pie, the next morning I have a stomachache.
I just ate cherry pie.
Therefore, tomorrow morning I will have a stomachache.
This argument has
much more logical force. There is excellent evidence that tomorrow morning I will have a stomachache. However, it falls short of logical validity. The truth of the premises here does not in and of itself guarantee that I will have a stomachache tomorrow—
perhaps this time things will be different!—but these premises do provide very strong evidence for our conclusion.
- Logically Valid Argument
If I fall into a pool of water, I will be wet.
I just fell into a pool of water.
Therefore, I am wet.
This argument has an
even higher degree of logical force: it is
logically valid. The truth of the premises guarantees the truth of the conclusion. This is as strong as arguments get on the LSAT.
To recap, there are:
- Weak Arguments: These lack logical force and are invalid.
- Stronger Arguments: These have greater logical force but are not necessarily valid.
- Valid Arguments: These have the greatest possible logical force.
I hope this helps.