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- Etymologie
Was (wer) ist languages of choice - definition
LEGAL PROCESS WHEN LAWS CONFLICT OR APPEAR TO
Choice of Law; Choice-of-law; Choice of laws; Choice of court; Choice of venue
languages of choice
C and Lisp. Nearly every hacker knows one of these, and
most good ones are fluent in both. Smalltalk and Prolog are
also popular in small but influential communities.
There is also a rapidly dwindling category of older hackers
with Fortran, or even assembler, as their language of choice.
They often prefer to be known as Real Programmers, and other
hackers consider them a bit odd (see "The Story of Mel").
Assembler is generally no longer considered interesting or
appropriate for anything but HLL implementation, glue, and
a few time-critical and hardware-specific uses in systems
programs. Fortran occupies a shrinking niche in scientific
programming.
Most hackers tend to frown on languages like Pascal and
Ada, which don't give them the near-total freedom considered
necessary for hacking (see bondage-and-discipline language),
and to regard everything even remotely connected with COBOL
or other traditional card walloper languages as a total and
unmitigated loss.
[Jargon File ]
Act of Free Choice
![A map showing [[Indonesia]] including [[Western New Guinea]].](https://commons.wikimedia.org/wiki/Special:FilePath/Indonesia 2002 CIA map.jpg?width=200 "A map showing [[Indonesia]] including [[Western New Guinea]].")
1969 REFERENDUM IN WESTERN NEW GUINEA
Pepera; Act of free choice; Act of no choice; Act of No Choice; Penentuan Pendapat Rakyat; The Act of Free Choice
The Act of Free Choice () was a poll held between 14 July and 2 August 1969 in which 1,025 people selected by the Indonesian military in Western New Guinea voted unanimously in favor of Indonesian control.
Axiom of countable choice
![uncountably infinite]]), number of elements. The axiom of countable choice allows us to arbitrarily select a single element from each set, forming a corresponding sequence of elements (''x''<sub>''i''</sub>) = ''x''<sub>1</sub>, ''x''<sub>2</sub>, ''x''<sub>3</sub>, ...](https://commons.wikimedia.org/wiki/Special:FilePath/Axiom of countable choice.svg?width=200 "uncountably infinite]]), number of elements. The axiom of countable choice allows us to arbitrarily select a single element from each set, forming a corresponding sequence of elements (''x''<sub>''i''</sub>) = ''x''<sub>1</sub>, ''x''<sub>2</sub>, ''x''<sub>3</sub>, ...")
AXIOM OF SET THEORY, ASSERTING THAT THE PRODUCT OF A COUNTABLE FAMILY OF NONEMPTY SETS IS NONEMPTY
Countable choice; Countable axiom of choice; ACω
The axiom of countable choice or axiom of denumerable choice, denoted ACω, is an axiom of set theory that states that every countable collection of non-empty sets must have a choice function. That is, given a function A with domain N (where N denotes the set of natural numbers) such that A(n) is a non-empty set for every n ∈ N, there exists a function f with domain N such that f(n) ∈ A(n) for every n ∈ N.
Wikipedia
Choice of law
Choice of law is a procedural stage in the litigation of a case involving the conflict of laws when it is necessary to reconcile the differences between the laws of different legal jurisdictions, such as sovereign states, federated states (as in the US), or provinces. The outcome of this process is potentially to require the courts of one jurisdiction to apply the law of a different jurisdiction in lawsuits arising from, say, family law, tort, or contract. The law which is applied is sometimes referred to as the "proper law." Dépeçage is an issue within choice of law.
