sheffer stroke वाक्य
उदाहरण वाक्य
मोबाइल
- Hence any formal system including the Sheffer stroke must also include a means of indicating grouping.
- For Quine, there is but one connective, the Sheffer stroke, and one quantifier, the universal quantifier.
- W . V . Quine's " Mathematical Logic " also made much of the Sheffer stroke.
- See Sheffer stroke and Sole sufficient operator-- C "'18 : 18, 23 September 2006 ( UTC)
- With the dot representing the Nand logical operation ( also known as the Sheffer stroke ), with the following meaning : " p"
- Sheffer introduced what is now known as the Sheffer stroke in 1913; it became well known only after its use in the 1925 edition of Russell's " Principia Mathematica ".
- In his 4.3 through 5.101, Wittgenstein adopts an unbounded Sheffer stroke as his fundamental logical entity and then lists all 16 functions of two variables ( 5.101 ).
- An example would be the " grade up " character, which had to be made from a " delta " ( shift-H ) and a " Sheffer stroke " ( shift-M ).
- Wittgenstein's N-operator is however an infinitary analogue of the Sheffer stroke, which applied to a set of propositions produces a proposition that is equivalent to the denial of every member of that set.
- :: : : : : The original quote from Sheffer stroke is " We will surely die if we do not have both food and water ", which clearly means we will die if we lack both.
- Researchers have known for some time that single equational axioms ( i . e ., 1-bases ) exist for Boolean algebra, including representation in terms of disjunction and negation and in terms of the Sheffer stroke.
- In Boolean functions and propositional calculus, the "'Sheffer stroke "', named after Henry M . Sheffer, written " | " ( see vertical bar, not to be confused with " | | " which is often used to represent Boolean algebra and digital electronics it is known as the "'NAND operation " '.
- This problem appears later when Wittgenstein arrives at this gentle disavowal of the axiom of reducibility one interpretation of the following is that Wittgenstein is saying that Russell has made ( what is known today as ) a category error; Russell has asserted ( inserted into the theory ) a " further law of logic " when " all " the laws ( e . g . the unbounded Sheffer stroke adopted by Wittgenstein ) have " already " been asserted:
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