definiendum वाक्य
उदाहरण वाक्य
मोबाइल
- Let's assume we would like to receive a unique definiendum.
- A tuple will satisfy a " definiendum"
- Revision operators obey the following equivalence for each " definiendum ", G, in \ mathcal { D }.
- The speaker can quasi-define a word by qualifying the " definiendum " without setting forth what the term actually means.
- Unfortunately, no unique definiendum is received from this definition, even not from any of its sub-definitions referring to a given even denominator.
- The criterion of formal correctness states that in a definition, the " definiendum " must not occur in the " definiens ".
- Its " definiens " and " definiendum " will not have the same truth value after any revision, so the material biconditional will not be valid.
- The model M + h is just like the model M except that h interprets each " definiendum " according to the following biconditional, the left-hand side of which is read as G _ i ( \ overline { t } ) is true in M + h .
- He ends his section with the following observation : " A definition may very well rely upon notions that are equivalent to the one being defined; indeed, in every definition " definiens " and " definiendum " are equivalent notions, and the strict observance of Poincar?s demand would make every definition, hence all of science, impossible ".
- Haec vero mandamus atque edicimus, decernentes praesentes Litteras firmas, validas atque efficaces semper exstare ac permanere, suosque plenos atque integros effectus sortiri atque obtinere; illisque ad quos pertinent, sive pertinere poterunt, nunc et in posterum perpetuo suffragari; sicque rite iudicandum esse ac definiendum; irritumque ex nunc et inane fieri, si quidquam secus super his, a quovis, auctoritate qualibet, scienter sive ignoranter attentari contigerit.
- Fortunately, we know that there is a'natural'surjection-from the class of pairs of an even denominator with an odd nominator-on the class of even fractions which are received by the original definition; Thanks to this surjection, we can receive a unique definiendum of " " even fraction " ", by replacing the previous " indefinite " definition by a " definite " definition, which is received by deviding the original definition into sub-definitions, each of which defines " the " ( unique ) " even fraction " as " the " ( unique ) irreducible fraction whose " given " denominator is even and whose " given nominator is odd ", in such a way that this devision of the original definition into sub-definitions-succeeds to preserve the original class of " " even fractions " " received by the original " indefinite " definition.
- Ignoring the very issue of " " even fractions " " ( and fractions at all ), "'do you know of any ( well-known ) similar process, in any mathematical realm you are familiar with ? "'i . e ., a process in which the classical definition of Y ( whatever Y is ) does not yield a unique definiendum; however, thanks to the existence of a'natural'surjection ( whatever this'naturality'means )-from the class of X's-on the class of Y's received from the original definition, we can receive a unique Y, by replacing the previous " indefinite " definition by a " definite " definition, which is received by deviding the original definition into sub-definitions, each of which refers to a given X ( by which Y can be defined uniquely ), in such a way that this devision of the original definition into sub-definitions-succeeds to preserve the original class of Y's received by the original " indefinite " definition.
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