fix bounds + update libs

core/parser.go

@@ -501,7 +501,7 @@ func (p *Parser) binary() (Node, error) {
 			op := tokenToBinaryOperation(ops.Pop().Type)
 
 			start, _ := l.Bounds()
-			_, end := l.Bounds()
+			_, end := r.Bounds()
 
 			values.Push(&BinaryNode{
 				op,

examples/pi-approx.ang

@@ -7,19 +7,19 @@
 terms := 1000000
 
 # The running sum of terms
-tot := 0
+tot := 0.0
 
 n := 1
 while n <= terms {
-	tot = tot + 1 / (n*n)
+	tot = tot + 1.0/float(n*n)
 	n = n + 1
 }
 
-tot = tot * 6
+tot = tot * 6.0
 
 # get the absolute value of a number
-func abs(x: number) number {
-	if x < 0 {
+fn abs(x: float) -> float {
+	if x < 0.0 {
 		return -x
 	}
 	return x
@@ -30,19 +30,19 @@ func abs(x: number) number {
 # see: https://en.wikipedia.org/wiki/Newton's_method
 # The required accuracy
 SQRT_ACC := 0.00000001
-func sqrt(x: number) number {
-    pg := 0 # previous guess
-    g := 1 # current guess
+fn sqrt(x: float) -> float {
+    pg := 0.0 # previous guess
+    g := 1.0 # current guess
 
     while abs(pg - g) >= SQRT_ACC {
         pg = g
-        g = (pg + tot/pg)/2
+        g = (pg + x/pg)/2.0
     }
 
     return g
 }
 
-tot = sqrt(tot)
+pi := sqrt(tot)
 
 # output the result
-write(str(tot))
+println(pi)

lib/honning.ang

@@ -13,3 +13,5 @@ _slow_blink := CSI + "5m"
 _rapid_blink := CSI + "6m"
 _strike := CSI + "9m"
 _primary_font := CSI + "10m"
+
+fn red(s: string) -> string {}

lib/list.ang

@@ -1,5 +1,5 @@
 
-func map(list: list[any], f: func(any)any) list[any] {
+fn map(list: [any], f: fn(any) -> any) -> [any] {
     out := []
 
     i := 0

lib/math.ang

@@ -7,7 +7,7 @@ E := 2.718281828459045235360287471352
 #   Get the absolute value of a number. If x is negative, the returned
 #   value is positive and equal to `-x`. If x is positive or zero, the
 #   returned value is x.
-func abs(x: number) number {
+fn absf(x: float) -> float {
     # if the number is negative
     if x < 0 {
         # negate it so it's positive
@@ -17,15 +17,23 @@ func abs(x: number) number {
     return x
 }
 
+fn absi(n: int) -> int {
+    if n < 0 {
+        -n
+    } else {
+        n
+    }
+}
+
 DERIVE_DX := 0.00000001
-func derive(f: func(number)number, x: number) number {
+fn derive(f: fn(float) -> float, x: float) float {
     return (f(x + DERIVE_DX) - f(x))/DERIVE_DX
 }
 
 NEWTONS_ACC := 0.000000000001
-func newtons(f: func(number)number) number {
-    pg := 0
-    g := 1
+fn newtons(f: fn(float) -> float) -> float {
+    pg := 0.0
+    g := 1.0
 
     while abs(g - pg) > NEWTONS_ACC {
         pg = g
@@ -41,9 +49,9 @@ MAX_SQRT_DX := 0.0000001
 # x: number
 #   Calculate the approximate square root using newton's method until
 #   the accuracy has increased by less than the variable `MAX_SQRT_DX`.
-func sqrt(x: number) number {
+fn sqrt(x: float) -> float {
     ng := x
-    g := 1
+    g := 1.0
 
     while abs(g - ng) > MAX_SQRT_DX {
         g = ng
@@ -51,8 +59,6 @@ func sqrt(x: number) number {
         # create new guess
         ng = (g + x / g) / 2
     }
-
-    return g
 }
 
 # floor(x)
@@ -72,7 +78,7 @@ func sqrt(x: number) number {
 # round(x)
 # x: number
 #   Return the closest whole number to the value x.
-func round(x: number) number {
+fn round(x: float) -> float {
     f := floor(x)
 
     if x - f > 0.5 {
@@ -86,7 +92,7 @@ func round(x: number) number {
 # x: number; any number
 # n: number; the number to divide by
 #   Return the rest from a division of x by n.
-func mod(x: number, n: number) number {
+fn mod(x: float, n: float) -> float {
     if x == 0 {
         return 0
     }
@@ -110,17 +116,18 @@ func mod(x: number, n: number) number {
 #   This value is only reasonable if 0<x<1.
 #   It is approximated using the taylor series of e**x.
 SM_EXP_ACC := 0.00000000001
-func sm_exp(x: number) number {
-    p_tot := 0
-    tot := 1
+fn sm_exp(x: float) -> float {
+    p_tot := 0.0
+    tot := 1.0
     n := 1
     x_pow := x
-    f := 1
+    f := 1.0
+
     while abs(tot - p_tot) > SM_EXP_ACC {
         p_tot = tot
         t := x_pow / f
         tot = tot + t
-        f = f * (n+1)
+        f = f * float(n+1)
         x_pow = x_pow * x
         n = n + 1
     }
@@ -131,22 +138,22 @@ func sm_exp(x: number) number {
 # exp(x)
 # x: number; any number
 #   Get an approximate value of e raised to the power of x.
-func exp(x: number) number {
+fn exp(x: float) -> float {
     n := abs(x)
-    tot := 1
+    tot := 1.0
     while n >= 1 {
         tot = tot * E
         n = n - 1
     }
 
-    if n > 0 {
+    if n > 0.0 {
         tot = tot * sm_exp(n)
     }
 
     if x < 0 {
-        return 1/tot
+        1.0/tot
     } else {
-        return tot
+        tot
     }
 }
 
@@ -155,9 +162,9 @@ func exp(x: number) number {
 #   Get the approximate value of the natural logarithm
 #   This function uses newton's method to approximate.
 LN_ACC := 0.0000000001
-func ln(x: number) number {
-    pg := 0
-    g := 1
+fn ln(x: float) -> float {
+    pg := 0.0
+    g := 1.0
 
     while abs(pg - g) > LN_ACC {
         pg = g
@@ -171,7 +178,7 @@ func ln(x: number) number {
 # x: number; any number. The base
 # p: number; the value of the exponent
 #   Raise any number to any power (x^p)
-func pow(x: number, p: number) number {
+fn pow(x: float, p: float) -> float {
     return exp(p*ln(x))
 }
 
@@ -181,15 +188,15 @@ func pow(x: number, p: number) number {
 #   Calculate the approximate value of the logarithm
 #   of a with b as base.
 LOG_ACC := 0.0000001
-func log(a: number, b: number) number {
+fn log(a: float, b: float) -> float {
     ln_b := ln(b)
 
-    pg := 0
-    g := 1
+    pg := 0.0
+    g := 1.0
 
     while abs(g - pg) > LOG_ACC {
         pg = g
-        g = pg - 1/ln_b - a/(ln_b*pow(b, pg))
+        g = pg - 1.0/ln_b - a/(ln_b*pow(b, pg))
     }
 
     return g
@@ -199,9 +206,9 @@ func log(a: number, b: number) number {
 # x: number; an angle in radians
 #   Get the sine of an angle (in radians). https://en.wikipedia.org/wiki/Sine_and_cosine
 #   TODO: use hashmap with precomputed values and linear interpolation
-func sin(x: number) number {
-    f := 1
-    x = mod(x, 2*PI)
+fn sin(x: float) -> float {
+    f := 1.0
+    x = mod(x, 2.0*PI)
     if x > PI {
         x = PI - x
         f = -1
@@ -209,13 +216,13 @@ func sin(x: number) number {
 
     # compute sine with a taylor series mock function of sine (valid between -pi and +pi)
     tot := x
-    l := 1
-    i := 1
-    s := -1
+    l := 1.0
+    i := 1.0
+    s := -1.0
 
     while i <= 19 {
-        i = i + 2
-        l = s * l * x / i / (i-1)
+        i = i + 2.0
+        l = s * l * x / i / (i-1.0)
 
         tot = tot + l