theorem A.1 Cantor–Schröder–Bernstein

open in the book · appendices/A-long-proofs.tex:1350 · p. 2792

Rests on

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theorem A.1: Cantor–Schröder–BernsteinA.1definition 3.45: Injective map3.45proposition 3.48: Characterization of bijectivity3.48corollary A.3: The continuum is the power set of the naturalsA.3proof : app:A-long-proofs@proof-1prooftheorem 3.72: Cantor–Schröder–Bernstein3.72definition 3.47: Bijective map3.47definition 3.46: Surjective map3.46proposition 3.57: Composition of bijective maps3.57proof : ch:01-logic-sets@proof-7proofcorollary 3.68: The rationals are countable3.68proof : app:A-long-proofs@proof-2proof

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typedirectionnode provenancewhere
depends_on Injective map declared appendices/A-long-proofs.tex:1354
depends_on Characterization of bijectivity declared appendices/A-long-proofs.tex:1354
depends_on The continuum is the power set of the naturals declared appendices/A-long-proofs.tex:1441
proves app:A-long-proofs@proof-1 declared appendices/A-long-proofs.tex:1357