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Therefore
conclusion
Thus
conclusion
Hence
conclusion
So
conclusion
As a result
conclusion
Consequently
conclusion
It follows that
conclusion
It is clear that
conclusion
Shows
conclusion
Accordingly
conclusion
Clearly
conclusion
In addition
premise
After all
premise
As
premise
Because
premise
For example
premise
For
premise
Since
premise
Given that
premise
Due to
premise
The fact that
premise
Moreover
premise
Furthermore
premise
If
Sufficient Keyword
When
Sufficient Keyword
All
Sufficient Keyword
Any
Sufficient Keyword
Every
Sufficient Keyword
Each
Sufficient Keyword
The Only
Sufficient Keyword
If and Only If/ If but only if
Sufficient and necessary
Unless
= if not, Sufficient condition but negated
Without
= if not, Sufficient condition but negated
Until
= if not, Sufficient condition but negated
Except
= if not, Sufficient condition but negated
Then
Necessary keyword
Only if (keyword in answer)
Necessary keyword
Only
Necessary keyword
No/none torpedo
Noun right after no is sufficient, everything else is necessary and negated
Only use if no other conditional statements in specific sentence
Statements after unless are the X condition?
Sufficient
In order to *keyword not in answer
Sufficient
Only when
necessary
Depends
necessary
Cannot/Can’t
necessary; negates necessary (then not)
Must not
necessary; negates necessary (then not)
Never
necessary; negates necessary (then not)
Then not
necessary; negates necessary
Nobody
sufficient; negates necessary (torpedo)
Nowhere/Nothing
sufficient; negates necessary (torpedo)
What is a good way to describe sufficient terms?
All encompassing of a group or situation
What is a good way to describe necessary terms?
Synonyms of required/necessary
Not All
Change not all to “some” and negate the second part of the statement
How can I combine all + some and what is the result?
Sufficient condition of the “all” matches either one of the “some” terms
I can make a valid “some” conclusion between the other terms
How can I combine all + most and what is the result?
If sufficient condition of “all” matches the left side of “most” statement = valid “some” conclusion between other terms
If sufficient condition of “all” matches the right side of the “Most” = valid “most” conclusion between the other terms
How can I combine all + all and what is the result?
If Sufficient conditions of both terms are shared = valid some conclusion between the other terms
How can I combine most + most and what is the result?
If left side of both statements are shared = valid “some” conclusion between the other terms
What 3 things can I never combine for a valid inference?
most + some
some + some
if the shared term in the “all” statement is the necessary condition