Discussion:
excela programming language released
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n***@seznam.cz
2006-07-11 10:01:50 UTC
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A new version 0.3+0.6i of programming language <a
href="excela.mysteria.cz">excela</a> was released
It combines
-readability of APL
-writability of COBOL
-flexibility of Pascal
-speed of bash
-easy standarts of C++
-maintainability of forth
It is based at relative programming paradigm
-everything is variable
you write relations between variables and excela finds way how to
satisfy all relations.
Example: you want to solve 0=3*x**4-5*x**2-x+3
All you have to do is rewrite equation to x=3*x**4-5*x**2+3
Isn't that easy?
cr88192
2006-07-11 11:18:46 UTC
Permalink
Post by n***@seznam.cz
A new version 0.3+0.6i of programming language <a
href="excela.mysteria.cz">excela</a> was released
It combines
-readability of APL
-writability of COBOL
-flexibility of Pascal
-speed of bash
-easy standarts of C++
-maintainability of forth
It is based at relative programming paradigm
-everything is variable
you write relations between variables and excela finds way how to
satisfy all relations.
Example: you want to solve 0=3*x**4-5*x**2-x+3
All you have to do is rewrite equation to x=3*x**4-5*x**2+3
Isn't that easy?
wow, sounds incredible...

but can it beat the power of running apple basic in a 2/e emulator?...

it is almost like one can't keep ones' hands from lighting on fire during to
the high-speed typing involved with one-finger hunt-and-peck teqniques...

code bushin nojutsu...


it is like I only typed in a single statement and through long and
complicated keyboard commands I have generated several thousand all with
only slight variations (far beyond the speed, power, and flexibility of a
for loop or an array...).


do simple integer arithmetic expressions potentially result in answers in
terms of complex numbers?
that could be a powerful testement to high precision numerical accuracy.


or such...
Marco van de Voort
2006-07-11 12:31:21 UTC
Permalink
Post by cr88192
do simple integer arithmetic expressions potentially result in answers in
terms of complex numbers?
that could be a powerful testement to high precision numerical accuracy.
And if they are solved numerically, does the process cater for badly
conditioned problems?

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