is every bijective function holds intermediate value property on a interval ?
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A function f is injective if f(x)=f(y)⇒x=y. Now it is the case that every injective function with the intermediate-value property is continuous.
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A function f is injective if f(x)=f(y)⇒x=y. Now it is the case that every injective function with the intermediate-value property is continuous.
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