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Tell us more about "corollary"

Coroll

Definition: The term "corollary" is a Latin word that refers to a deduction or inference, often used in mathematics and logic. It means that a certain fact or statement is proved by another more general fact or statement. For example, if we have two propositions A and B, the corollary of A (denoted as CorA) is a proposition C such that: 1. If A is true, then C must also be true. 2. If C is true, then it


coroll

Corollaceous

Definition: The term "corollaceous" refers to a type of plant that has leaves with a stem or root-like structure, often resembling a leaf. It is characterized by its small size and shape, which makes it difficult to identify in nature. However, in literature and art, corollaries are used as a symbol of the relationship between two elements or concepts. For example, in Shakespeare's "Hamlet," the character Hamlet is described as having a "corollary" to his tragic


corollaceous

Corollary

Definition: A corollary is a statement that follows from another statement by assuming or deriving it. It is often used in logic and mathematics to show the logical connection between two statements, without explicitly stating them. For example: > The sum of 5 and 6 is 11. This statement is derived from the statement "The sum of x and y is z" by assuming that z = 11 (the sum of 5 and 6). Therefore, it follows logically that the


corollary

Corollaries

Definition: In logic and mathematics, a corollary is an established fact that follows from a theorem or statement. It is a direct consequence of the original statement without needing to be proven separately. Corollaries can often be derived by applying the same argument used in proving the original statement. For example: 1. If you have 4 apples and want to know how many oranges you can get, then you need 2 oranges. 2. If it rains tomorrow, then the chances of getting a sunny


corollaries

Corollate

Definition: The term "corollary" is a Latin phrase that refers to something that follows or implies another statement. It is often used in logical arguments and mathematical proofs, where it represents an additional fact or result that is supported by other statements in the argument or proof. For example: 1. Let \( A \) be any set of all people who like ice cream. 2. Let \( B \) be a set of all people who dislike ice cream. 3. It follows


corollate

Corollated

Definition: The term "corollary" refers to a statement or argument that is derived from another statement or argument. It can be used as a standalone sentence, in conjunction with other statements or arguments, or in response to an argument. The goal of a corollary is to support or complement the main argument by providing additional evidence or information. For example: 1. "If it rains tomorrow, then the ground will become wet." 2. "The sun sets at noon each day." 3.


corollated

Corollet

Definition: The term "corollary" in mathematics refers to a proof that follows from a given theorem, lemma or other statement. It is often used in proofs and in mathematical logic.


corollet

Corolliferous

Definition: In the context of mathematics, a corollary is a statement that follows from another theorem or proposition. It is often used in proofs to provide additional information or clarification about the original statement. For example, consider the following statement: "Let A be an element of the set S and let B be an element of the set T. Then if A is in relation with B, then there exists a third element C in relation with both A and B." This statement follows from the fact that every


corolliferous

Corolliform

Definition: A term that describes a type of mathematical function where all its derivatives are also functions. This is known as a "corollary" to a theorem or identity, and it arises when one statement follows from another in a deductive system like Peano arithmetic. These statements are often used in number theory and algebraic geometry to prove theorems about specific structures.


corolliform

Corollike

Definition: In mathematics, a corollary is a statement that follows from another statement by virtue of its own truth. In other words, it is a direct consequence or implication of the original statement. For example: 1. If it rains tomorrow, then the ground will be wet. 2. Therefore, if the ground is wet, then there was rain yesterday. Both these statements are corollaries of each other because they both follow from the first statement by virtue of its own truth.


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