# What distinctions between Exclusive vs Exceptive Propositions have I overlooked?

## What is Exceptive proposition?

Exceptive propositions: Statements that need to be translated into compound statements containing the word “and.” (For example, propositions that take the form “All except S are P” and “All but S are P.”)

## How can we distinguish proposition?

The difference is that statements merely express propositions. So a statement is “true” in virtue of the proposition it expresses being true. That is why only propositions are truth-bearers, while things like statements, thoughts, or ideas are not.

## What is the difference between statement proposition and sentence?

In philosophy of language (and metaphysics), statements are linguistic objects, like sentences of a natural language. Propositions are (traditionally understood as) the meanings of sentences (of a language) (in a context of utterance).

## What are examples of propositions?

For example, “Grass is green”, and “2 + 5 = 5” are propositions. The first proposition has the truth value of “true” and the second “false”. But “Close the door”, and “Is it hot outside ?”are not propositions.

## How will you distinguish between a proposition and a compound proposition?

Answer. A proposition represented as a simple sentence is called simple proposition whereas when two or more propositions are joined together with the help of some connecting words then the resulting proposition is said to be ‘Compound Proposition’.

## What are the differences between simple propositional statement and compound propositional statements?

A simple statement is one that does not contain another statement as a component. These statements are represented by capital letters A-Z. A compound statement contains at least one simple statement as a component, along with a logical operator, or connectives.

## How do you know if a proposition is simple or compound?

Quote from video on Youtube:It has a single idea it cannot be broken down into simpler propositions.

## What is a proposition give a few examples and explain why each is a proposition?

A proposition is a statement that makes a claim​ (either an assertion or a​ denial). It may be either true or false, and it must have the structure of a complete sentence. “I did not take the pencil” (complete sentence that makes a denial) “the sun is shining” (complete sentence that makes an assertion)

## Which type of sentence qualifies a proposition?

declarative sentence

A proposition is a declarative sentence that is either true (denoted either T or 1) or false (denoted either F or 0).

## Which describe a compound proposition?

A compound proposition is a proposition that involves the assembly of multiple statements.

## What compound proposition is always false?

A compound proposition that is always false is called a contradiction. A proposition that is neither a tautology nor contradiction is called a contingency. Example: p ∧ ¬p is a contradiction.

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## How do you determine if a compound proposition is true or false?

A bi-conditional proposition is a compound proposition which consists of 2 propositions joined by the connective phrase “if and only if.” It is read as “p if → and only if q.” The word equivalence implies the truth value is true if the propositions have the same truth value.

## Which of the following is an example of compound proposition?

conjunction is a compound proposition which consists of two propositions joined by the connective “and” (but, however, also). Denoted p q. 9 is divisible by 3 and 4 is an odd number. 2 + 5 = 10 but 16 is a multiple of 3.

## How do you write a compound proposition?

Example – compound proposition

1. Step 1: Set up your table. …
2. Step 2: Write out all the possible combinations of truth values for each individual proposition. …
3. Step 3: Complete the rest of the table using the basic properties or “and”, “or”, and negation. …