Q. TSE: Remote: Server: URL: Overview: 21 June 2025
1. -You can run it from anywhere in the world.
2. -Only an Internet-ready device
(e.g. mobile telephone with a browser installed is needed).
3. -No installation of TSE by you is thus necessary.
4. -About using '+' in the URL parameters
You must always replace any
+
by
%2b
when somewhere used in the
parameters.
This because the browser sees this '+' as a 'space' instead and replaces
thus that '+' with a space.
E.g. when used in the URL:
3 + 4
must when used in the parameters in the URL be changed to instead
3 %2b 4
5. -You must at this moment always proceed the parameters after the URL with
-p
6. -Currently implemented TSE programs running in g32.exe on the remote Microsoft Windows server:
===
* Get the root of the 1st degree polynomial (linear): ax+b = 0. You supply the 2 parameters a b as parameters and get the root back.
E.g. if you choose a=1, b=2 then you pass these as parameters, proceeded by '-p' via the following URL:
gives e.g.: -2
===
* Get the 2 roots of the 2nd degree polynomial (quadratic): ax^2+bx+c = 0. You supply the 3 parameters a b c as parameters and get the 2 roots back.
E.g. if you choose a=1, b=2, c=3 then you pass these as parameters, proceeded by '-p' via the following URL:
gives e.g.: -1 - 1.41421356237309 * i, -1 + 1.41421356237309 * i
===
* Get the 3 roots of the 3rd degree polynomial (cubic): ax^3+bx^2+cx+d = 0. You supply the 4 parameters a b c d as parameters and get the 3 roots back.
E.g. if you choose a=1, b=2, c=3, d=4 then you pass these as parameters, proceeded by '-p' via the following URL:
gives e.g.: -1.65062919143938, -0.174685404280309 + 1.54686888723139 * i, -0.174685404280309 - 1.54686888723139 * i
===
* Get the 4 roots of the 4th degree polynomial (quartic): ax^4+bx^3+cx^2+dx+e = 0. You supply the 5 parameters a b c d e as parameters and get the 4 roots back.
E.g. if you choose a=1, b=2, c=3, d=4, e=5 then you pass these as parameters, proceeded by '-p' via the following URL:
gives e.g.: 0.28781547955765 - 1.4160930801719 * i, 0.28781547955765 + 1.4160930801719 * i, -1.28781547955765 - 0.857896758328495 * i, -1.28781547955765 + 0.857896758328495 * i
===
* Get the 5 roots of the 5th degree polynomial (quintic): ax^5+bx^4+cx^3+dx^2+ex+f = 0. You supply the 6 parameters a b c d e f as parameters and get the 5 roots back.
E.g. if you choose a=1, b=2, c=3, d=4, e=5, f=6 then you pass these as parameters, proceeded by '-p' via the following URL:
gives e.g.: -1.35486099664846 - 0.885592041422986 * i, 0.172672165920717, 0.268524913688103 + 1.46232298898726 * i, 0.268524913688107 - 1.46232298898726 * i, -1.35486099664847 + 0.88559204142298 * i
===
* Run the TSE Knud scientific floating point calculator (based on PowerShell)
E.g. if you choose 2/3 then you proceed it with -p followed by that expression and get the calculated answer back:
with friendly greetings
Knud van Eeden