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14. Science / A. Basis of Science / 2. Demonstration

[proving physical facts by observation and reason]

22 ideas
Demonstration starts from a definition of essence, so we can derive (or conjecture about) the properties [Aristotle]
There cannot be a science of accidentals, but only of general truths [Aristotle]
Demonstrations about particulars must be about everything of that type [Aristotle]
Aristotle gets asymmetric consequence from demonstration, which reflects real causal priority [Koslicki on Aristotle]
We can know by demonstration, which is a scientific deduction leading to understanding [Aristotle]
Premises must be true, primitive and immediate, and prior to and explanatory of conclusions [Aristotle]
A demonstration is a deduction which proceeds from necessities [Aristotle]
Demonstrative understanding rests on necessary features of the thing in itself [Aristotle]
Demonstrations must be necessary, and that depends on the middle term [Aristotle]
All demonstration is concerned with existence, axioms and properties [Aristotle]
Demonstrations are syllogisms which give explanations [Aristotle]
Universal demonstrations are about thought; particular demonstrations lead to perceptions [Aristotle]
Demonstration is better with fewer presuppositions, and it is quicker if these are familiar [Aristotle]
The principles of demonstrations are definitions [Aristotle]
There must be definitions before demonstration is possible [Aristotle]
Aim to get definitions of the primitive components, thus establishing the kind, and work towards the attributes [Aristotle]
Induction is not demonstration, because not all of the instances can be observed [Buridan]
If each inference slightly reduced our certainty, science would soon be in trouble [Peirce]
Inductive inference is not proof, but weighing evidence and probability [Lipton]
We infer from evidence by working out what would explain that evidence [Lipton]
In demonstration, the explanatory order must mirror the causal order of the phenomena [Koslicki]
In a demonstration the middle term explains, by being part of the definition [Koslicki]