AngouriMath

Navigation

Home Quick start Wiki Almanac Research What's new Try Use Angouri.org GitHub Report a bug Donate Contacts

← Back to list of members

ToNumber

 Method with 8 overloads

• ToNumber​(PeterO.​Numbers.​EDecimal)

  Summary

  Converts PeterO's EDecimal into an AM's understandable Real which can be hung with others
  

  Returns

  AM's Real

  Example

  Console.WriteLine(EDecimal.FromString("0.1").ToNumber());

  
  Prints
  

  1/10

• ToNumber​(PeterO.​Numbers.​EInteger)

  Summary

  Converts PeterO's EInteger into an AM's understandable Integer which can be hung with others
  

  Returns

  AM's Integer

  Example

  Console.WriteLine(EInteger.FromString("2").Pow(128).ToNumber());

  
  Prints
  

  340282366920938463463374607431768211456

• ToNumber​(System.​Decimal)

  Summary

  Converts an Decimal into an AM's understandable Real which can be hung with others
  

  Returns

  AM's Real

  Example

  Decimal is a decimal type, so a decimal literal survives it exactly
  where the same literal as a Double does not:
  

  Console.WriteLine(0.1m.ToNumber());
  Console.WriteLine(0.1.ToNumber());

  
  Prints
  

  1/10
  0.1000000000000000055511151231257827021181583404541015625

• ToNumber​(System.​Double)

  Summary

  Converts an Double into an AM's understandable Real which can be hung with others
  

  Returns

  AM's Real

  Example

  As for Single, the binary value is kept exactly; a value that a
  Double does represent exactly comes back as a rational:
  

  Console.WriteLine(0.1.ToNumber());
  Console.WriteLine(0.5.ToNumber());

  
  Prints
  

  0.1000000000000000055511151231257827021181583404541015625
  1/2

• ToNumber​(System.​Int32)

  Summary

  Converts an Int32 into an AM's understandable Integer which can be hung with others
  

  Returns

  AM's Integer

  Example

  Arithmetic on the result is exact, so a quotient of two integers is a rational
  rather than a rounded or floating result:
  

  Console.WriteLine(5.ToNumber() / 2.ToNumber());
  Console.WriteLine((5.ToNumber() / 2.ToNumber()).GetType().Name);

  
  Prints
  

  5/2
  Rational

• ToNumber​(System.​Int64)

  Summary

  Converts an Int64 into an AM's understandable Integer which can be hung with others
  

  Returns

  AM's Integer

  Example

  Once converted the value no longer overflows, so a product that does not fit into a
  Int64 is still exact:
  

  Console.WriteLine(long.MaxValue.ToNumber());
  Console.WriteLine((long.MaxValue.ToNumber() * long.MaxValue.ToNumber()).Evaled);

  
  Prints
  

  9223372036854775807
  85070591730234615847396907784232501249

• ToNumber​(System.​Numerics.​Complex)

  Summary

  Converts Numerics's Complex into an AM's understandable Complex which can be hung with others
  

  Returns

  AM's Complex

  Example

  var z = new System.Numerics.Complex(3, 4).ToNumber();
  Console.WriteLine(z);
  Console.WriteLine(z.Abs().Evaled);

  
  Prints
  

  3 + 4i
  5

• ToNumber​(System.​Single)

  Summary

  Converts an Single into an AM's understandable Real which can be hung with others
  

  Returns

  AM's Real

  Example

  The conversion is exact, which means it keeps the value the Single actually holds rather than the decimal literal it was written as:
  

  Console.WriteLine(0.1f.ToNumber());

  
  Prints
  

  0.100000001490116119384765625