Difference between revisions of "Z^3 Language Documentation"
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} | } | ||
y(13); | y(13); | ||
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+ | The letter Ƒ can also be used instead of the full term function. | ||
Ƒ y(x) | Ƒ y(x) |
Revision as of 10:32, 24 June 2016
Operators
@: Function Apply Operator
1..100@SIN
~: Transpose Operator
[[[1..10]~]~]~
↑ and ↓: Ascending and Descending Operator
MAGICSQUARE(5)! (1..100)↓ (1..100)↑
⧓,⧒,⧒ and ⋈: Between Operators
a=-1; ⧓(1,a,30) a=29; ⧓(1,a,30) //between g a=31; ⧒(1,a,30) //xlbetween g a=30; ⧒(1,a,30) //xlbetween g ⧒(1,2,30) // xlb g ⧒(1,1,30) a=29; ⋈(1,-1..31,30); ⧓(1,-1..5,4); [ ⧓(1,1,30), ⧓(1,0,30), ⧓(1,10,30), ⧓(1,31,30), ⧑(1,29,30), ⧑(1,30,30), ⧑(1,1,30), ⧑(1,30,30), ⋈(1,1,30), ⋈(1,3,30) ]
√: Square Root, Cube Root, Fourth Root and Nth Root Operators
√(3+34) ∛(27.01) √√64 ROOTNTH(1..10,4) // root is first parameter NTHROOT(1..10,4) // root is second parameter NTHROOT(1..100,2) NTHROOT(1..100,4) ROOTNTH(1..100,2) ROOTNTH(1..100,4) 3√81
Logical Statements
If Statements
a=3; (a<0)::{"whatever"}, { !(a>4):: {"whateverelse"}, {"whateverelseleft"} } (a>4):: {"whateverelse"}, {"whateverelseleft"}
Switch Statements
Apart from the conventional Javascript switch statement syntax, z^3 enhances language simplicity with a new style.
The new z^3 switch statements syntax is as follows.
discriminant::: { x, y:: /*statements to be executed if x or y is true*/ /*Break is automatically added. */ /*Simply add an empty statement using a simple extra semicolon (;)) */ , z:: /*statements to be executed if z is true*/ , default:: }
For example, b=0; c=343; fruits="mango"; fruits::: { "apple","tomato":: b++; c=3.4; , "mango":: b=34905; , default:: b=45.6; } [b,c]; switch(a) { case b: case c: break; default: break; }
Loops
a=1; do { a++ } until(a>20); // do while(!condition) a; // here this will be 21, since !condition is checked like a do while loop. a=11; b=45; because(a<b) { a++ OUTPUT(a) } a=11; do { a++ } unless(a==11); a;
Function Declarations
function y(x) { ∵(x<345) { ∴(x+3434) } ∵(x>345) { ∴(x-3434) } } y(13); The letter Ƒ can also be used instead of the full term function. Ƒ y(x) { ∵(x<345) { ∴(x+3434) } ∵(x>345) { ∴(x-3434) } } y(13);
Existential Quantification
a=1..100; ∀a("x<810") ∃a("x<810") ∄a("x<810") a=1..100; [∀a("x<810"),∃a("x<810"),∄a("x<810")] a=1..100; [∀a("x<810"),∃a("x<810"),(!∄a("x<0"))] a=1..100; b= ∀a("y*2<200"); b.result a=1..100; b= ∀a("y*2<=50"); a.pick(b.result) //make a pick operator based on a similar array of true false. or non-existant to get the values out. //PICK a=1..100; b= ∀a("y*2<50"); a.pick(b.result)