Mario Bunge - Philosophy of Science Volume 2
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- Book:Philosophy of Science Volume 2
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Philosophy of Science Volume 2: summary, description and annotation
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the set A is included in the set B | |
A B | the union of the sets A and B |
A B | the common part of the sets A and B |
a A | the individual a as in (or belongs to) the set A |
Card ( A ) | cardinality (numerosity) of the set A |
A B | Cartesian product of the sets A and B |
Cn ( A ) | consequence(s) of the set A of assumptions |
= df | equals by definition |
Df . | definition |
(*) | some x (or there is at least one x such that) |
e | empirical datum |
e * | translation of e into a semiempirical, semitheoretical language |
h | hypothesis |
m () | measured value of the degree |
m(r) | average (or mean) value of a set of measured values of |
P T | T presupposes P |
p , q | arbitrary (unspecified) propositions (statements) |
P ( X ) | x has the property P (or x is a P ) |
{ x | P ( x )} | set of the x such that every x is a P |
p q | p and/or q (inclusive disjunction) |
p & p | p and q (conjunction) |
p q | if p , then q (conditional or implication) |
p p | if and only if q (biconditional or equivalence) |
i | sum over i |
t | theorem, testable consequence |
t * | translation of t into a semiempirical, semitheoretical language |
T | theory |
A t | A , therefore t (or A entails t , or t follows logically from A ) |
the empty set | |
U | the universal set |
x | arbitrary (unspecified) individual |
( x ) | for every x |
x , y | ordered pair of the elements x and y |
Applying Scientific Ideas
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