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Include a .cbmfloat pragma to make creating data simpler
Due to the usual vagaries of floating point, these are not completely perfect, but for "human-scale" numbers it will be OK.
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@ -95,11 +95,11 @@ impact_point_2:
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height_1:
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.byte "MAXIMUM HEIGHT OF ",0
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f_0_125: .byte 126,0,0,0,0
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f_9_8: .byte 132,28,204,204,204
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f_90: .byte 135,52,0,0,0
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f_100: .byte 135,72,0,0,0
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f_180: .byte 136,52,0,0,0
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f_0_125: .cbmfloat "0.125"
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f_9_8: .cbmfloat "9.8"
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f_90: .cbmfloat "90"
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f_100: .cbmfloat "100"
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f_180: .cbmfloat "180"
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get_num:
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.scope
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@ -10,7 +10,7 @@ import Ophis.CmdLine
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import Ophis.IR as IR
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import Ophis.Frontend as FE
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import Ophis.Errors as Err
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import os.path
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import math, os.path
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basecharmap = "".join([chr(x) for x in range(256)])
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currentcharmap = basecharmap
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@ -219,6 +219,40 @@ def pragmaData(ppt, line, result):
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result.append(IR.Node(ppt, "DataSegment", segment))
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def pragmaCbmfloat(ppt, line, result):
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"Parses a string into a CBM BASIC format floating point number"
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data = []
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while True:
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try:
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v_str = line.expect("STRING").value
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v = float(v_str)
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if v == 0.0:
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data.extend([0,0,0,0,0])
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else:
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if v < 0.0:
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sign = 128
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v = -v
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else:
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sign = 0
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expt = math.floor(math.log(v, 2))
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if expt >= -128 and expt <= 126:
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mantissa = v / (2**expt)
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m1 = (mantissa - 1.0) * 128 + sign
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m2 = m1 * 256
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m3 = m2 * 256
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m4 = m3 * 256
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data.extend([int(x) % 256 for x in [expt+129,m1,m2,m3,m4]])
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else:
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Err.log("Floating point constant out of range")
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except ValueError:
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Err.log("Expected: floating point")
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next = line.expect(',', 'EOL').type
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if next == 'EOL':
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break
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bytes = [IR.ConstantExpr(x) for x in data]
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result.append(IR.Node(ppt, "Byte", *bytes))
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def readData(line):
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"Read raw data from a comma-separated list"
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if line.lookahead(0).type == "STRING":
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Binary file not shown.
@ -1,5 +1,5 @@
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; This data file just dumps out $00-$0F repeatedly with different forms,
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; bracketed by $00s and then $60s.
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; This part of the file just dumps out $00-$0F repeatedly with
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; different forms, bracketed by $00s and then $60s.
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.advance $10, ^
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.byte 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15
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.word 256, $0302, $0504, $0706, $0908, $0b0a, $0d0c, $0f0e
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@ -7,3 +7,21 @@
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.wordbe 1, $0203, $0405, $0607, $0809, $0a0b, $0c0d, $0e0f
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.dwordbe $010203, $04050607, $08090a0b, $0c0d0e0f
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.advance $70, ^
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; To verify that that these numbers match up, we use the following
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; BASIC program, which works on both the C64 and the VIC-20.
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; 10 clr:v=0:pv=peek(45)+256*peek(46)+2
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; 20 input "convert what";v
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; 30 for i=0 to 4:print peek(pv+i);:next i
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; 40 print:if v<>0 then 10
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.cbmfloat "0.0", "0.125","9.8","90","100","180"
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; The program tells us that these are the right answers.
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; We'd like to test more exotic choices like the 4.3e12 or what have you,
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; but the fact that these are two different kinds of floating point
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; results in slight variations at the very bottom of the mantissa.
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; caveat emptor.
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; .byte 0,0,0,0,0,126,0,0,0,0,132,28,204,204,204,135,52,0,0,0
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; .byte 135,72,0,0,0,136,52,0,0,0
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