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lexicalization | eng: Mathematical principles |
subclass of | (noun) a basic generalization that is accepted as true and that can be used as a basis for reasoning or conduct; "their principles of composition characterized all their works" principle, rule |
has instance | e/Combinatorial principles |
has instance | e/Contraction principle (large deviations theory) |
has instance | e/Courant minimax principle |
has instance | e/Ekeland's variational principle |
has instance | e/Inclusion exclusion principle |
has instance | e/Laplace principle (large deviations theory) |
has instance | e/Markov's principle |
has instance | e/Maupertuis principle |
has instance | e/Order-extension principle |
has instance | e/Phragmén-Lindelöf principle |
has instance | e/Racetrack principle |
has instance | e/Reflection principle |
has instance | e/Schwarz reflection principle |
has instance | e/Splitting principle |
has instance | e/Teakettle principle |
has instance | e/Tilted large deviation principle |
has instance | e/Transfer principle |
has instance | e/Vopěnka's principle |
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