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🌌f64

§f64(val f64)
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f64<>
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float<T>,hasInterval<T>,f64s
[src]

f64 -- 64 bit floating point values

f64 are binary64-numbers as defined in the IEEE 754-2019 standard, see
https://ieeexplore.ieee.org/servlet/opac?punumber=8766227

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conversion

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convert this to a string.

redefines integer.asString:
convert this to a decimal number in a string. If negative, add "-" as
the first character.

redefines Object.asString:

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casting bit representation to u64

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create hash code from this number
redefines hasHash.hash:
create hash code for this instance

§infix !=(other f64)

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redefines numeric.infix !=:

§infix %(other f64)

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redefines integer.infix %:
division remainder
redefines numeric.infix %:
basic operations: 'infix %' (division remainder)

§infix *(other f64)

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redefines numeric.infix *:
basic operations: 'infix *' (multiplication)

§infix **(other f64)

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redefines numeric.infix **:
basic operations: 'infix **' (exponentiation)

§infix +(other f64)

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redefines numeric.infix +:
basic operations: 'infix +' (addition)

§infix -(other f64)

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redefines numeric.infix -:
basic operations: 'infix -' (substraction)

§infix /(other f64)

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redefines numeric.infix /:
basic operations: 'infix /' (division)

§infix <(other f64)

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redefines ordered.infix <:
does this come strictly before other?

§infix <=(other f64)

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redefines partiallyOrdered.infix <=:
does this come before other?

§infix ==(other f64)

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comparison
redefines numeric.infix ==:
comparison

§infix >(other f64)

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redefines ordered.infix >:
does this come strictly after other?

§infix >=(other f64)

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redefines ordered.infix >=:
does this come after other?

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redefines partiallyOrdered.orderedThis:
get value of type T.

NYI: Once Eiffel-style 'like this' works, we can use 'like this' instead of
T and no longer need this feature.

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basic operations: 'prefix -' (negation)
redefines numeric.prefix -:
basic operations: 'prefix -' (negation)

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redefines numeric.thiz:
get numeric.this value of type T. This is used for a generic implemention
of some features (e.g. prefix -, abs