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Reimplement SCM_MAKE_CHAR to evaluate its argument only once.
The motivation for this change is that SCM_MAKE_CHAR is sometimes passed an expression that involves a procedure call that is not always trivial. In other cases, the results are not guaranteed to be the same both times, which could lead to the creation of invalid SCM objects. * libguile/chars.h (SCM_MAKE_CHAR): Reimplement.
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1 changed files with 11 additions and 9 deletions
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#ifndef SCM_CHARS_H
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#define SCM_CHARS_H
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/* Copyright 1995-1996,2000-2001,2004,2006,2008-2009,2018
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/* Copyright 1995-1996,2000-2001,2004,2006,2008-2009,2018-2019
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Free Software Foundation, Inc.
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This file is part of Guile.
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#define SCM_CHARP(x) (SCM_ITAG8(x) == scm_tc8_char)
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#define SCM_CHAR(x) ((scm_t_wchar)SCM_ITAG8_DATA(x))
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/* SCM_MAKE_CHAR maps signed chars (-128 to 127) and unsigned chars (0
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to 255) to Latin-1 codepoints (0 to 255) while allowing higher
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/* SCM_MAKE_CHAR maps signed chars (-128 to 127) and unsigned chars
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(0 to 255) to Latin-1 codepoints (0 to 255) while allowing higher
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codepoints (256 to 1114111) to pass through unchanged.
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This macro evaluates x twice, which may lead to side effects if not
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used properly. */
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#define SCM_MAKE_CHAR(x) \
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((x) <= 1 \
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? SCM_MAKE_ITAG8 ((scm_t_bits) (unsigned char) (x), scm_tc8_char) \
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: SCM_MAKE_ITAG8 ((scm_t_bits) (x), scm_tc8_char))
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To avoid evaluating X more than once, we use an arithmetic trick: we
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compute (X mod 2^N) mod (2^N - 256), which is equal to the required
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mapping in the range -256 .. (2^N - 257). Here, N is the number of
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bits in scm_t_bits. Note that (scm_t_bits) (x) implicitly computes
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(X mod 2^N), and (scm_t_bits) -256 equals (2^N - 256). GCC is able
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to optimize away these operations in practice. */
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#define SCM_MAKE_CHAR(x) \
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(SCM_MAKE_ITAG8 ((scm_t_bits) (x) % (scm_t_bits) -256, scm_tc8_char))
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#define SCM_CODEPOINT_DOTTED_CIRCLE (0x25cc)
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#define SCM_CODEPOINT_SURROGATE_START (0xd800)
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