naught$51773$ - definizione. Che cos'è naught$51773$
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Cosa (chi) è naught$51773$ - definizione

WIKIMEDIA DISAMBIGUATION PAGE
Epsilon naught; Epsilon not; E base 0; Epsilon 0; Epsilon base 0; Epsilon nought; Epsilon number (disambiguation); Epsilon sub zero; Ε₀; Ε0; Epsilon0; Epsilon zero (disambiguation)

naught         
  • Maya numeral zero
  • The number 605 in Khmer numerals, from the Sambor inscription ([[Saka era]] 605 corresponds to AD 683). The earliest known material use of zero as a decimal figure.
  • The empty set has zero elements
  • A [[number line]] from -3 to 3, with 0 in the middle
  • Example of the early Greek symbol for zero (lower right corner) from a 2nd-century papyrus
  • left
  • This is a depiction of zero expressed in Chinese [[counting rods]], based on the example provided by ''A History of Mathematics''. An empty space is used to represent zero.<ref name="Hodgkin" />
INTEGER NUMBER
Number 0; Zero function; Nought; Zeroes; Zero (mathematics); Sefr (number); Sefer (number); History of zero; Zero (number); Zero map; ⁰; ₀; ٠; ۰; 0 (number); Number zero; Naught; Zeros; 0; 0.; Zero (math); Zero (maths); Zéro; 〇; ០; Zero; N°0; Zero number; ꩐; ༠; ௦; ०; ০; ੦; User:InitHello/ListOfFucksLolCamGives; ૦; ୦; ౦; ೦; ൦; ߀; ໐; ၀; ႐; ꧐; ᥆; 𐒠; ꣐; 0 (Number); 0️⃣; ASCII 48; \x30; U+0030; 𝟘; Zero module homomorphism; 0^1; 0¹; 0**1; 0²; 0³; 0⁴; 0⁵; 0⁶; 0⁷; 0⁸; 0⁹; 0¹⁰; 0^2; 0^3; 0^4; 0^5; 0^6; 0^7; 0^8; 0^9; 0^10; 0**2; 0**3; 0**4; 0**5; 0**6; 0**7; 0**8; 0**9; 0**10
see nought
naught         
  • Maya numeral zero
  • The number 605 in Khmer numerals, from the Sambor inscription ([[Saka era]] 605 corresponds to AD 683). The earliest known material use of zero as a decimal figure.
  • The empty set has zero elements
  • A [[number line]] from -3 to 3, with 0 in the middle
  • Example of the early Greek symbol for zero (lower right corner) from a 2nd-century papyrus
  • left
  • This is a depiction of zero expressed in Chinese [[counting rods]], based on the example provided by ''A History of Mathematics''. An empty space is used to represent zero.<ref name="Hodgkin" />
INTEGER NUMBER
Number 0; Zero function; Nought; Zeroes; Zero (mathematics); Sefr (number); Sefer (number); History of zero; Zero (number); Zero map; ⁰; ₀; ٠; ۰; 0 (number); Number zero; Naught; Zeros; 0; 0.; Zero (math); Zero (maths); Zéro; 〇; ០; Zero; N°0; Zero number; ꩐; ༠; ௦; ०; ০; ੦; User:InitHello/ListOfFucksLolCamGives; ૦; ୦; ౦; ೦; ൦; ߀; ໐; ၀; ႐; ꧐; ᥆; 𐒠; ꣐; 0 (Number); 0️⃣; ASCII 48; \x30; U+0030; 𝟘; Zero module homomorphism; 0^1; 0¹; 0**1; 0²; 0³; 0⁴; 0⁵; 0⁶; 0⁷; 0⁸; 0⁹; 0¹⁰; 0^2; 0^3; 0^4; 0^5; 0^6; 0^7; 0^8; 0^9; 0^10; 0**2; 0**3; 0**4; 0**5; 0**6; 0**7; 0**8; 0**9; 0**10
n. (lit.)
1) to come to naught
2) all for naught
naught         
  • Maya numeral zero
  • The number 605 in Khmer numerals, from the Sambor inscription ([[Saka era]] 605 corresponds to AD 683). The earliest known material use of zero as a decimal figure.
  • The empty set has zero elements
  • A [[number line]] from -3 to 3, with 0 in the middle
  • Example of the early Greek symbol for zero (lower right corner) from a 2nd-century papyrus
  • left
  • This is a depiction of zero expressed in Chinese [[counting rods]], based on the example provided by ''A History of Mathematics''. An empty space is used to represent zero.<ref name="Hodgkin" />
INTEGER NUMBER
Number 0; Zero function; Nought; Zeroes; Zero (mathematics); Sefr (number); Sefer (number); History of zero; Zero (number); Zero map; ⁰; ₀; ٠; ۰; 0 (number); Number zero; Naught; Zeros; 0; 0.; Zero (math); Zero (maths); Zéro; 〇; ០; Zero; N°0; Zero number; ꩐; ༠; ௦; ०; ০; ੦; User:InitHello/ListOfFucksLolCamGives; ૦; ୦; ౦; ೦; ൦; ߀; ໐; ၀; ႐; ꧐; ᥆; 𐒠; ꣐; 0 (Number); 0️⃣; ASCII 48; \x30; U+0030; 𝟘; Zero module homomorphism; 0^1; 0¹; 0**1; 0²; 0³; 0⁴; 0⁵; 0⁶; 0⁷; 0⁸; 0⁹; 0¹⁰; 0^2; 0^3; 0^4; 0^5; 0^6; 0^7; 0^8; 0^9; 0^10; 0**2; 0**3; 0**4; 0**5; 0**6; 0**7; 0**8; 0**9; 0**10
I. n.
Nothing, nought.
II. a.
1.
Worthless, bad, of no value.
2.
Naughty, vile, base.

Wikipedia

Epsilon zero

ε0, epsilon zero or epsilon nought may refer to:

In mathematics:

  • ε0, the smallest member of the epsilon numbers (mathematics), a type of ordinal number

In physics:

  • The vacuum permittivity ε0
  • In the general case, relative static permittivity, represented as εr