✨

README.md

@@ -13,13 +13,13 @@ DICE x
 ### Recursive Fibonacci number function
 
 ```
-DEFINI fib x VT {
+DEFINI fib(x) VT {
     SI x EST NVLLVS TVNC {
-        REDI NVLLVS
+        REDI(NVLLVS)
     } ALVID SI x EST I TVNC {
-        REDI I
+        REDI(I)
     } ALVID {
-        REDI ((INVOCA fib (x-II)) + (INVOCA fib (x-I)))
+        REDI(INVOCA fib(x-II) + INVOCA fib(x-I))
     }
 }
 ```
@@ -29,21 +29,21 @@ DEFINI fib x VT {
 ```
 CVM FORS
 
-DESIGNA correct VT FORTIS_NVMERVS I C
+DESIGNA correct VT FORTIS_NVMERVS(I,C)
 DESIGNA gvess VT NVLLVS
 
 DVM FALSITAS FACE {
-    DESIGNA gvess VT AVDI_NVMERVS
+    DESIGNA gvess VT AVDI_NVMERVS()
     SI gvess MINVS correct TVNC {
-        DICE "Too low!"
+        DICE("Too low!")
     } ALVID SI gvess PLVS correct TVNC {
-        DICE "Too high!"
+        DICE("Too high!")
     } ALVID {
         ERVMPE
     }
 }
 
-DICE "You guessed correctly!"
+DICE("You guessed correctly!")
 ```
 
 ## Variables
@@ -109,8 +109,8 @@ If-then statements are denoted with the keywords `SI` (if) and `TVNC` (then). Th
 ```
 DESIGNA x VT VERITAS
 SI x TVNC {
-    DICE I
-    REDI NVLLLVS
+    DICE(I)
+    REDI(NVLLLVS)
 }
 
 DICE NVLLVS
@@ -130,9 +130,9 @@ When using `SI`/`TVNC` statements, you can also use `ALVID` as an "else".
 ```
 DESIGNA x VT VERITAS
 SI x TVNC {
-    DICE I
+    DICE(I)
 } ALVID {
-    DICE NVLLVS
+    DICE(NVLLVS)
 }
 
 > I
@@ -143,11 +143,11 @@ SI x TVNC {
 ```
 DESIGNA x VT II
 SI x EST I TVNC
-    DICE I
+    DICE(I)
 ALVID SI x EST II TVNC
-    DICE II
+    DICE(II)
 ALVID
-    DICE III
+    DICE(III)
 
 > II
 ```
@@ -160,11 +160,11 @@ The keyword `ET` can be used as a boolean "and". The keyword `AVT` can be used a
 DESIGNA x VT VERITAS
 DESIGNA y VT FALSITAS
 SI x ET y TVNC {
-    DICE I
+    DICE(I)
 } ALVID SI x AVT y TVNC {
-    DICE II
+    DICE(II)
 } ALVID {
-    DICE III
+    DICE(III)
 }
 
 > II
@@ -178,7 +178,7 @@ DESIGNA x VT NVLLVS
 DONICVM y VT NVLLVS VSQVE X FACE {
     DESIGNA x VT x + y
 }
-DICE x
+DICE(x)
 
 > XLV
 ```
@@ -189,7 +189,7 @@ DESIGNA x VT NVLLVS
 DVM x PLVS X FACE {
     DESIGNA x VT x+I
 }
-DICE x
+DICE(x)
 
 > XI
 ```
@@ -198,7 +198,7 @@ DICE x
 ```
 DESIGNA x VT [I, II, III, IV, V]
 PER y IN x FACE {
-    DICE y
+    DICE(y)
 }
 
 > I
@@ -215,10 +215,10 @@ Calling a function is done with the `INVOCA` keyword.
 
 ```
 DEFINI square x VT {
-    REDI (x*x)
+    REDI(x*x)
 }
 
-DICE (INVOCA square XI)
+DICE(INVOCA square(XI))
 
 > CXXI
 ```