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Einstellige Relation
Einstellige Relation
Eine einstellige Relation einer Menge
ist eine Teilmenge
.
Schreibweise:
für
.
![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACMAAAAmCAMAAAB5ytLYAAAAElBMVEX///8AAAAAAAAAAAAAAAAAAABknMCaAAAABXRSTlMAMWOczmFFxq0AAAEASURBVHjafZKBjgMhEEJ3QP7/l0/UiRfrSKpruy8woX5DXIqvFJSqGYqwmmojKf3wYCiFP3wyFqRXVhj5+GTs5YHKqTEsME7VSJ412nRgBc2IJoklhDUM8HCiojOxkoX7RNotu80qLRt8pAHi/lIVSTEyrTLqS5HRxUULb8jG7gxHCrP6X4XmNXReObYgpmGVJqymg2KRJnz5M+eFixsT//4O9nVhbGCgjRMh3hjMTRNqwtVHPknhPD/PDuXlqYzeIMivmrzCmcNVPJg+LWX5dVwgCItkNviTJkWSFhULQn8A+1ptJsQs09sWqWSSZmd0aMdTNNUZHjoak7OeCnbFH1gdBshYA/r8AAAAAElFTkSuQmCC "embedded image (png)"){kind=small}
Einstellige Relation Einstellige Relation![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
ist eine Teilmenge ![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
.![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
für ![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
.