query: Non-surjective map $F$ implies $\int_M F^* \eta=0$
positive_passages.docid: 16610
positive_passages.text: Surjectivity of a map from a space to itself
negative_passages.docid: 116750
negative_passages.text: On surjectivity of exponential map for Lie groups
negative_passages.docid: 35569
negative_passages.text: Prove that $[0,1]$ isn't homeomorphic to $\mathbb{R}$
negative_passages.docid: 38033
negative_passages.text: A surjective linear map into a finite dimensional space is open
negative_passages.docid: 24107
negative_passages.text: Bijection $f:\mathcal{P}(A)\to(A\to \{0,1\})$
negative_passages.docid: 62551
negative_passages.text: Separability by surjectivity of Frobenius Endomorphism
negative_passages.docid: 5644
negative_passages.text: Is a right inverse of a surjective linear map linear?
negative_passages.docid: 20437
negative_passages.text: Closed surjection that does not preserve regularity
negative_passages.docid: 116044
negative_passages.text: Can one prove $\int f > 0$ for $f > 0$ without Lebesgue integration?
negative_passages.docid: 101319
negative_passages.text: Properties of a continuous map $f : \mathbb{R}^2\rightarrow \mathbb{R}$ with only finitely many zeroes
negative_passages.docid: 84301
negative_passages.text: Showing that some Function on the Unit Disc is injective
negative_passages.docid: 101778
negative_passages.text: Show that there is $\eta\in(0,1)$ with $f''(\eta)=f(\eta)$
negative_passages.docid: 14994
negative_passages.text: Showing a function $f$ cannot be surjective
negative_passages.docid: 46748
negative_passages.text: If $g \circ f$ is surjective, show that $f$ does not have to be surjective?
negative_passages.docid: 44069
negative_passages.text: Proof that a continuous map to $S^n$ whose image is a proper subset of $S^n$ is null-homotopic
negative_passages.docid: 134575
negative_passages.text: Show that the mapping $f → f~'$ from $C^1([0 , 1])$ to $C([0 , 1])$ is not continuous.
negative_passages.docid: 39386
negative_passages.text: Harmonic non-surjective functions are constant