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COGNITIVE PSYCH
WEEK 8: COG PSCYH
Logical reasoning
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What is reasoning
The action of
thinking
about something in a
logical
(or
rational
) way to make a decision
Use our
existing
knowledge to draw
conclusions
, make
predictions
, or construct
explanations
Two types of logical reasoning
Inductive
Deductive
Inductive reasoning
Making broad
generalisations
from
specific
observations
Deductive reasoning
Reaching a
specific
,
logical
conclusion from
general
statements or hypotheses
Typically structured as follows:
First
premise (or statement) - “P1”
Second
premise - “P2”
Inference
(or conclusion)
Related to problem solving
Goal is to solve the reasoning task, but the solution isn’t always obvious
Assume
premise
are always true (or
valid
)
Conclusion can be either
valid
or
invalid
Two types of conditional reasoning
Conditional
(reasoning with if)
Logical operators
included
in premises e.g., or, and, if … then, if and only if
Syllogistic
Consists of
two
premises followed by a
conclusion
that is either
valid
or
invalid
Contains
three
items, with one occurring in both
premises
Premises and conclusions contain
quantifiers
e.g., all, some, no, some … not
Conditioning reasoning
Premises
If I go outside (antecedent), then I get a tan (consequent)
get a tan (consequent)
Conclusion
Therefore, I have gone outside
Four types of conditional reasoning problems
Modus ponens
-
VALID
/
AFFIRMATIVE
Moden
tollens
-
VALID
/
NEGAITVE
Affirmation
of the
consequent
-
INVAL
ID /
AFFIRMATIVE
Denial
of the
antecedent
-
INVALID
/
NEGATIVE
Deductive reasoning=
uninterested reasoning
Examples of deductive reasoning do not account for:
The
goals
/
preferences
of an individual
An individual’s
prior knowledge
or
expectations
Contrasts with how we reason in
everyday life
Also known as
informal
reasoning
Importance of prior knowledge
Statistical strategy
Estimate the
probability
that a conclusion is
valid
based on what we know about the
world
PROBLEM 2 = higher probability, therefore
invalid
conclusion accepted
Markowitz
et al. (2013)
Importance of prior knowledge
Counterexample strategy
Try to think of
counterexamples
that
contradict
the conclusion
PROBLEM 2 = more
difficult
to think of counterexamples, therefore
invalid
conclusion accepted
Markowitz
et a. (2013)
Importance of prior knowledge
Statistical
strategy
less
cognitively demanding
Limited
time to accept/reject conclusion
Counterexample
strategy
more
cognitively demanding
Unlimited
time to
accept/reject
conclusion
Syllogistic reasoning
Validity of conclusion depends only on whether it follows
logically
Validity in
real-world
is
irrelevant
Belief bias
causes errors in
syllogistic reasoning
Accept invalid conclusions if they are
believable
Reject valid conclusions if they are
unbelievable
Belief bias
Conclusions for
both
problems are
valid
i.e. follow
logically
from premises
theories of deductive reasoning
Two very influential theories:
Mental
model
Create a
visual image
of the problem
Dual
systems
Unconscious
,
heuristic-based
process
Conscious
,
analytical
process
Mental
model-
assumptions
Mental model constructed and
conclusions
generated
Construct
alternative
models to
falsify
conclusion
i.e., counterexamples
Reasoning problems that require
several
mental models are
harder
to solve
Due to
increased
demands on
working
memory
Mental model - Limitations
Does not
describe
how we decide which
information
to include in a mental model
Dual-systems
- Assumptions
Singularity
One
single
mental model considered at a time
Relevance
Most
relevant
(or plausible) mental model considered based on prior
knowledge
Satisficing
Mental model evaluated by
analytic
system and
accepted
if adequate
Dual-system - Limitations
No
direct
evidence that there are separate
heuristic
and
analytical
processes
Does not explain how heuristic and analytical processes
interact
Assumes that all analytical processing is
conscious
But can sometimes be
unconscious
modus ponens
If A is true , then
B
is true
A is true
Therefore , B is true
VALID
/
AFFIRMATIVE
Modus tollens
if A is true , then B is true
B is not true
Therefore, A is not true
VALID
/
NEGATIVE
Affirmation of the consequent
if A is true , then B is true
B is true
Therefore , A is true
INVALID
/
AFFIRMATIVE
Denial
of the antecedent
if A is true, then B is true
A is not true
Therefore , B is not true
INVALID
/
NEGATIVE
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