Polynym Math

set comparison between two polynyms

Pheuristic ⊥ Psentence


Equality

$$A \neq B$$
A is not equal to B

Subset

$$A \not\subseteq B$$
A is not a subset of or equal to B

Superset

$$A \not\supseteq B$$
A is not a superset of or equal to B

Intersection

$$A \cap B =$$
{ }

Union

$$A \cup B =$$
{ anchoring and adjustment, availability, declarative, exclamatory, imperative, interrogative, representativeness }

Symmetric Difference

$$A \ominus B =$$
{ anchoring and adjustment, availability, declarative, exclamatory, imperative, interrogative, representativeness }

Difference

$$A - B =$$
{ anchoring and adjustment, availability, representativeness }

Difference

$$B - A =$$
{ declarative, exclamatory, imperative, interrogative }

Cartesian Product

$$A \times B =$$
{ (anchoring and adjustment, declarative),
(anchoring and adjustment, exclamatory),
(anchoring and adjustment, imperative),
(anchoring and adjustment, interrogative),
(availability, declarative),
(availability, exclamatory),
(availability, imperative),
(availability, interrogative),
(representativeness, declarative),
(representativeness, exclamatory),
(representativeness, imperative),
(representativeness, interrogative) }

heuristic

Source
Tversky/Kahneman
Area
Psychology
Mode
type
Depth
3
User
scotty


vs.

sentence

Area
Linguistics
Mode
type
Depth
4
User
kemp
3 types of heuristic

4 types of sentence
availability
representativeness
anchoring and adjustment

declarative
interrogative
imperative
exclamatory
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