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6
Theorem 0.5 Second Principle of Mathematical Induction
Let 
be a set of integers containing 
. Suppose has the property that 
whenever every integer less than 
and greater than or equal to belongs to . Then, contains every integer greater than or equal to
be a set of integers containing . Suppose has the property that whenever every integer less than and greater than or equal to belongs to . Then, contains every integer greater than or equal to 
Karteninfo:
Autor: Squiggleart
Oberthema: Mathematics
Thema: Abstract Algebra
Schule / Uni: West Chester University
Veröffentlicht: 25.05.2011