Crossword Solver > found answer > ZEROSHARP (zero sharp)

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zerosharp

zero sharp

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The answer ZEROSHARP (zero sharp) has 0 possible clue(s) in existing crosswords.

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The word ZEROSHARP (zero sharp) is NOT valid in any word game. (Sorry, you cannot play ZEROSHARP (zero sharp) in Scrabble, Words With Friends etc)

There are 9 letters in ZEROSHARP ( A¹E¹H⁴O¹P³R¹S¹Z¹⁰ )

To search all scrabble anagrams of ZEROSHARP, to go: ZEROSHARP

Rearrange the letters in ZEROSHARP and see some winning combinations

5 letters out of ZEROSHARP

4 letters out of ZEROSHARP

3 letters out of ZEROSHARP

AHS APE APO ARE ARS ASH ASP AZO EAR ERA ERR ERS HAE HAO HAP HAS HEP HER HES HOE HOP HOS OAR OES OHS OPE OPS ORA ORE ORS OSE PAH PAR PAS PEA PEH PER PES POH PRO RAH RAP RAS REP RES RHO ROE SAE SAP SEA SER SHA SHE SOP SPA ZAP ZAS ZEP ZOA

2 letters out of ZEROSHARP

AE AH AR AS EH ER ES HA HE HO OE OH OP OR OS PA PE RE SH SO ZA

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Definitions of zero sharp in various dictionaries:

ZERO SHARP - In the mathematical discipline of set theory, 0# (zero sharp, also 0#) is the set of true formulae about indiscernibles and order-indiscernibles in t...

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Zero sharp might refer to
In the mathematical discipline of set theory, 0# (zero sharp, also 0#) is the set of true formulae about indiscernibles and order-indiscernibles in the Gödel constructible universe. It is often encoded as a subset of the integers (using Gödel numbering), or as a subset of the hereditarily finite sets, or as a real number. Its existence is unprovable in ZFC, the standard form of axiomatic set theory, but follows from a suitable large cardinal axiom. It was first introduced as a set of formulae in Silver's 1966 thesis, later published as Silver (1971), where it was denoted by Σ, and rediscovered by Solovay (1967, p.52), who considered it as a subset of the natural numbers and introduced the notation O# (with a capital letter O; this later changed to the numeral '0'). * Roughly speaking, if 0# exists then the universe V of sets is much larger than the universe L of constructible sets, while if it does not exist then the universe of all sets is closely approximated by the constructible sets.

Zero sharp might refer to

In the mathematical discipline of set theory, 0# (zero sharp, also 0#) is the set of true formulae about indiscernibles and order-indiscernibles in the Gödel constructible universe. It is often encoded as a subset of the integers (using Gödel numbering), or as a subset of the hereditarily finite sets, or as a real number. Its existence is unprovable in ZFC, the standard form of axiomatic set theory, but follows from a suitable large cardinal axiom. It was first introduced as a set of formulae in Silver's 1966 thesis, later published as Silver (1971), where it was denoted by Σ, and rediscovered by Solovay (1967, p.52), who considered it as a subset of the natural numbers and introduced the notation O# (with a capital letter O; this later changed to the numeral '0').
* Roughly speaking, if 0# exists then the universe V of sets is much larger than the universe L of constructible sets, while if it does not exist then the universe of all sets is closely approximated by the constructible sets.

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