Existence theorems regroup any mathematical or scientific statement beginning with "there exists. . .", or "for all x,y there exists. . .", etc. In other words, it is a theorem with a prenex normal form involving the existential quantifier. Do you want to take a chance and pass our quiz about this type of theorem? Try it and see how well you do.
It is the continuity of a function such as a sin x proven as a constructive bound on the modulus of continuity
It is the stagnation of a function such as a sin x proven as a constructive bound on the modulus of continuity
It is the improvement of a function such as a sin x proven as a constructive bound on the modulus of continuity
It is the continuity of a function such as a tan x proven as a constructive bound on the modulus of continuity
It's a very complicated rule.
It's the principle behind plus and minus infinity.
It is 1 of the axioms of Zermelo-Fraenkel set theory.
It is 1 of the axioms of the Newton set theory.
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It's a type of function, which is interpreted as "there exists"; "there is at least one", etc.
It's what led to the discovery of the number "0"
It's what helps us give value to numbers.
It's a type of quantifier, a logical constant which is interpreted as "there exists"; "there is at least one", etc.
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It's a mathematical notation describing the limiting behavior of a function when the argument tends towards a particular value of infinity.
It's a theorem which defines the circumference of earth.
It is a rule which defines the circumference of earth.
It is the great rule that helped navigators during the 15th Century.
It's the trigonometric function of an angle.
It's the third side of a triangle.
It's the degree of an angle.
It's a rule in geometry.
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It's the portion of solution which includes number from 0 to + infinity.
It's a law which states that for any proposition, either that a proposition is true or that its negation is true.
It's the perfect half.
It's the median of a function.
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It is an axiom of set of theory equivalent to the statement that the Cartesian product of a collection of non-empty sets is empty.
It is an axiom of set of theory equivalent to the statement that the Cartesian product of a collection of non-empty sets is non-empty.
It is an axiom of set of theory equivalent to the statement that the Cartesian product of a collection of non-empty sets is solvable.
It is an axiom of set of theory equivalent to the statement that the Cartesian product of a collection of non-empty sets is superior to 1.
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It's a collection of formal systems used in math, philosophy, linguistics, and computer science.
It's a collection of formal systems used in math, philosophy, and computer science.
It's a collection of formal systems used in math and computer science.
It's a collection of formal systems used in math, philosophy, and computer science.
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It is a study of algorithms that use numerical approximation for the problems of mathematical analysis.
It is a study of theorems that use numerical approximation for the problems of mathematical analysis.
It is a study of algorithms that use statistical approximation for the problems of mathematical analysis.
It is a study of algorithms that use symbols for the problems of mathematical analysis.
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