isotone - ορισμός. Τι είναι το isotone
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Τι (ποιος) είναι isotone - ορισμός


Isotone         
  • Nuclide half-lives colorcoded
NUCLIDES HAVING THE SAME NEUTRON NUMBER BUT DIFFERENT ATOMIC NUMBER OR MASS NUMBER
Isotones
Two nuclides are isotones if they have the same neutron number N, but different proton number Z. For example, boron-12 and carbon-13 nuclei both contain 7 neutrons, and so are isotones.
monotonic         
  • c}} hold". Colors indicate function output values.
  • true}} nodes.
  • Monotonic function with a dense set of jump discontinuities (several sections shown)
FUNCTION BETWEEN ORDERED SETS THAT PRESERVES OR REVERSES THE GIVEN ORDER
Montone decreasing; Monotone decreasing; Monotone increasing; Monotonicity; Monotone function; Monotonic; Antitone; Order-preserving; Order-reversing; Monotone map; Increasing function; Decreasing function; Nondecreasing function; Nonincreasing function; Monotone transformation; Monotone operator; Monotonic transformation; Increasing; Strictly increasing; Non-decreasing function; Monotonically decreasing; Monotonically increasing; Monotonically nondecreasing; Monotonically nonincreasing; Monotonic series; Monotonic Function; Strictly decreasing; Order morphism; Decreasing; Monotone sequence; Strictly monotone; Increasing operator; Decreasing operator; Monotonically non-decreasing; Antitonic; Weakly increasing; Weakly decreasing; Strictly increasing function; Monotonicity theorem; Monotone boolean function; Monotonic sequence; Absolute Monotonic Sequence; Absolutely Monotonic Function; Absolutely Monotonic Sequence; Monotonic predicate; Isotone function; Order-preserving function; Antitonicity; Order–preserving function; Order-preserving map; User:Weiße Ziege/sandbox; Monotone function (order theory); Monotone function (topology); Monotonic (function)
In domain theory, a function f : D -> C is monotonic (or monotone) if for all x,y in D, x <= y => f(x) <= f(y). ("<=" is written in LaTeX as sqsubseteq). (1994-11-24)
monotonic         
  • c}} hold". Colors indicate function output values.
  • true}} nodes.
  • Monotonic function with a dense set of jump discontinuities (several sections shown)
FUNCTION BETWEEN ORDERED SETS THAT PRESERVES OR REVERSES THE GIVEN ORDER
Montone decreasing; Monotone decreasing; Monotone increasing; Monotonicity; Monotone function; Monotonic; Antitone; Order-preserving; Order-reversing; Monotone map; Increasing function; Decreasing function; Nondecreasing function; Nonincreasing function; Monotone transformation; Monotone operator; Monotonic transformation; Increasing; Strictly increasing; Non-decreasing function; Monotonically decreasing; Monotonically increasing; Monotonically nondecreasing; Monotonically nonincreasing; Monotonic series; Monotonic Function; Strictly decreasing; Order morphism; Decreasing; Monotone sequence; Strictly monotone; Increasing operator; Decreasing operator; Monotonically non-decreasing; Antitonic; Weakly increasing; Weakly decreasing; Strictly increasing function; Monotonicity theorem; Monotone boolean function; Monotonic sequence; Absolute Monotonic Sequence; Absolutely Monotonic Function; Absolutely Monotonic Sequence; Monotonic predicate; Isotone function; Order-preserving function; Antitonicity; Order–preserving function; Order-preserving map; User:Weiße Ziege/sandbox; Monotone function (order theory); Monotone function (topology); Monotonic (function)
¦ adjective
1. Mathematics (of a function or quantity) varying in such a way that it either never decreases or never increases.
2. speaking or uttered in a monotone.
Derivatives
monotonically adverb
monotonicity noun