countable set वाक्य
उदाहरण वाक्य
मोबाइल
- One can identify a countable set of guesses for what the value of f is at any input, independent of G.
- So \ aleph _ 1 cannot be written as the sum of a countable set of countable cardinal numbers, and is regular.
- However, not every countable set is discrete, of which the rational numbers under the usual Euclidean metric are the canonical example.
- I think the articles on countable set and bijection formalize this .-- T 08 : 25, 13 June 2009 ( UTC)
- :: : : Beyond the observation that countable sets have zero Lebesgue measure, one can't say much relating measure and cardinality.
- Banach spaces with a Schauder basis are necessarily separable, because the countable set of finite linear combinations with rational coefficients ( say ) is dense.
- :The question's formulation seems to me to require improvement ( randomness from a countable set ), but it is clear what is meant.
- This might be because it is difficult to draw or visualise a continuous function whose set of nondifferentiable points is something other than a countable set of points.
- One observation about the game is that if X is a countable set, then either of the players can cause the final sum to avoid the set.
- *PM : subsets of countable sets are countable, id = 7721 new !-- WP guess : subsets of countable sets are countable-- Status:
- *PM : subsets of countable sets are countable, id = 7721 new !-- WP guess : subsets of countable sets are countable-- Status:
- *PM : lemma on projection of countable sets, id = 7700 new !-- WP guess : lemma on projection of countable sets-- Status:
- *PM : lemma on projection of countable sets, id = 7700 new !-- WP guess : lemma on projection of countable sets-- Status:
- The "'Cantor Bendixson theorem "'states that any Polish space can be written as the union of a countable set and a perfect set.
- Indeed, there are uncountably many nonisomorphic countable Boolean algebras, which Jussi Ketonen [ 1978 ] classified completely in terms of invariants representable by certain hereditarily countable sets.
- Moreover, since a countable set can be made into two copies of itself, one might expect that somehow, using countably many pieces could do the trick.
- At each stage you've removed only countably many points, and the countable union of countable sets is countable, so you're done, proof complete.
- As the comments above say, you either have lots of zeros in the set and just a countable infinity of non-zero numbers or the set is a countable set.
- The hereditarily countable sets form a model of Kripke Platek set theory with the axiom of infinity ( KPI ), if the axiom of countable choice is assumed in the metatheory.
- The set of equivalence classes of the relation \ sim ( defined by : x \ sim y iff x \ preceq y and x \ succeq y ) are a countable set.
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