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Fix some globals still around, and add "const" qualifier to others

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This commit is contained in:
mingodad 2019-09-23 09:49:40 +02:00
parent 0b512b8c06
commit 4425938f0b
3 changed files with 116 additions and 100 deletions
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16
externs.h
View File

@ -170,6 +170,22 @@ typedef struct {
int cur_line; /* current line */
int cur_pos; /* current position in the current line on the screen */
/* from poly.c*/
/*
* The following static expression storage areas are of non-standard size
* and must only be used for temporary storage.
* Most Mathomatic expression manipulation and simplification routines should not be used
* on non-standard or constant size expression storage areas.
* Standard size expression storage areas that may be
* manipulated or simplified are the equation spaces, tlhs[], trhs[], and tes[] only.
*/
token_type divisor[DIVISOR_SIZE]; /* static expression storage areas for polynomial and smart division */
int n_divisor; /* length of expression in divisor[] */
token_type quotient[DIVISOR_SIZE];
int n_quotient; /* length of expression in quotient[] */
token_type gcd_divisor[DIVISOR_SIZE]; /* static expression storage area for polynomial GCD routine */
int len_d; /* length of expression in gcd_divisor[] */
} MathoMatic;
//extern MathoMatic *mathomatic;

16
help.c
View File

@ -34,13 +34,13 @@ George Gesslein II, P.O. Box 224, Lansing, NY 14882-0224 USA.
* The following structure is used for each Mathomatic command.
*/
typedef struct {
char *name; /* command name to be typed by user (must not contain any spaces) */
char *secondary_name; /* another name for this command */
const char *name; /* command name to be typed by user (must not contain any spaces) */
const char *secondary_name; /* another name for this command */
int (*func)(); /* function that handles this command */
/* function is passed a char pointer and returns true if successful */
char *usage; /* command syntax text */
char *info; /* one line description of command */
char *extra; /* one line extra info on command */
const char *usage; /* command syntax text */
const char *info; /* one line description of command */
const char *extra; /* one line extra info on command */
} com_type;
/*
@ -112,7 +112,7 @@ static const com_type com_list[] = {
};
#if HELP
char *example_strings[] = {
const char *example_strings[] = {
"; Example 1:\n",
"; Here the derivative of the absolute value function is computed.\n",
"; Expressions are entered by just typing them in:\n",
@ -149,7 +149,7 @@ char *example_strings[] = {
#endif
#if HELP
char *geometry_strings[] = {
const char *geometry_strings[] = {
"; Triangle area, \"b\" is the \"base\" side:\n",
"triangle_area = b*height/2\n",
"; Here is Heron's formula for the area of any triangle\n",
@ -187,7 +187,7 @@ char *geometry_strings[] = {
NULL
};
char *conversion_strings[] = {
const char *conversion_strings[] = {
"; Temperature\n",
"fahrenheit = (9*celsius/5) + 32\n",
"kelvin = celsius + 273.15\n",

184
poly.c
View File

@ -51,12 +51,12 @@ George Gesslein II, P.O. Box 224, Lansing, NY 14882-0224 USA.
* Standard size expression storage areas that may be
* manipulated or simplified are the equation spaces, tlhs[], trhs[], and tes[] only.
*/
token_type divisor[DIVISOR_SIZE]; /* static expression storage areas for polynomial and smart division */
int n_divisor; /* length of expression in divisor[] */
token_type quotient[DIVISOR_SIZE];
int n_quotient; /* length of expression in quotient[] */
token_type gcd_divisor[DIVISOR_SIZE]; /* static expression storage area for polynomial GCD routine */
int len_d; /* length of expression in gcd_divisor[] */
//token_type divisor[DIVISOR_SIZE]; /* static expression storage areas for polynomial and smart division */
//int n_divisor; /* length of expression in divisor[] */
//token_type quotient[DIVISOR_SIZE];
//int n_quotient; /* length of expression in quotient[] */
//token_type gcd_divisor[DIVISOR_SIZE]; /* static expression storage area for polynomial GCD routine */
//int len_d; /* length of expression in gcd_divisor[] */
static int pf_recurse(MathoMatic* mathomatic, token_type *equation, int *np, int loc, int level, int do_repeat);
static int pf_sub(MathoMatic* mathomatic, token_type *equation, int *np, int loc, int len, int level, int do_repeat);
@ -621,25 +621,25 @@ do_gcd(MathoMatic* mathomatic, long *vp)
int count;
for (count = 1; count < 50; count++) {
switch (poly_div(mathomatic, mathomatic->trhs, mathomatic->n_trhs, gcd_divisor, len_d, vp)) {
switch (poly_div(mathomatic, mathomatic->trhs, mathomatic->n_trhs, mathomatic->gcd_divisor, mathomatic->len_d, vp)) {
case 0:
/* divide failed */
return(1 - count);
case 2:
/* Total success! Remainder is zero. */
debug_string(mathomatic, 2, "Found raw polynomial GCD:");
side_debug(mathomatic, 2, gcd_divisor, len_d);
side_debug(mathomatic, 2, mathomatic->gcd_divisor, mathomatic->len_d);
return count;
}
/* Do the Euclidean shuffle: swap trhs[] (remainder) and gcd_divisor[] */
if (len_d > mathomatic->n_tokens || mathomatic->n_trhs > DIVISOR_SIZE)
if (mathomatic->len_d > mathomatic->n_tokens || mathomatic->n_trhs > DIVISOR_SIZE)
return 0;
blt(mathomatic->scratch, mathomatic->trhs, mathomatic->n_trhs * sizeof(token_type));
blt(mathomatic->trhs, gcd_divisor, len_d * sizeof(token_type));
blt(gcd_divisor, mathomatic->scratch, mathomatic->n_trhs * sizeof(token_type));
blt(mathomatic->trhs, mathomatic->gcd_divisor, mathomatic->len_d * sizeof(token_type));
blt(mathomatic->gcd_divisor, mathomatic->scratch, mathomatic->n_trhs * sizeof(token_type));
i = mathomatic->n_trhs;
mathomatic->n_trhs = len_d;
len_d = i;
mathomatic->n_trhs = mathomatic->len_d;
mathomatic->len_d = i;
}
return 0;
}
@ -667,7 +667,7 @@ poly_gcd(MathoMatic* mathomatic, token_type *larger, int llen, token_type *small
debug_string(mathomatic, 3, "Entering poly_gcd():");
side_debug(mathomatic, 3, larger, llen);
side_debug(mathomatic, 3, smaller, slen);
if (llen > mathomatic->n_tokens || slen > min(ARR_CNT(gcd_divisor), mathomatic->n_tokens))
if (llen > mathomatic->n_tokens || slen > min(ARR_CNT(mathomatic->gcd_divisor), mathomatic->n_tokens))
return 0;
if (mathomatic->trhs != larger) {
blt(mathomatic->trhs, larger, llen * sizeof(token_type));
@ -679,33 +679,33 @@ poly_gcd(MathoMatic* mathomatic, token_type *larger, int llen, token_type *small
mathomatic->n_tlhs = slen;
if (!remove_factors(mathomatic))
return 0;
if (mathomatic->n_tlhs > ARR_CNT(gcd_divisor))
if (mathomatic->n_tlhs > ARR_CNT(mathomatic->gcd_divisor))
return 0;
blt(gcd_divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
len_d = mathomatic->n_tlhs;
blt(mathomatic->gcd_divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->len_d = mathomatic->n_tlhs;
count = do_gcd(mathomatic, &v);
if (count <= 0)
return 0;
if (count > 1) {
if (len_d > mathomatic->n_tokens)
if (mathomatic->len_d > mathomatic->n_tokens)
return 0;
blt(mathomatic->tlhs, gcd_divisor, len_d * sizeof(token_type));
mathomatic->n_tlhs = len_d;
blt(mathomatic->tlhs, mathomatic->gcd_divisor, mathomatic->len_d * sizeof(token_type));
mathomatic->n_tlhs = mathomatic->len_d;
if (!remove_factors(mathomatic))
return 0;
if (mathomatic->n_tlhs > ARR_CNT(gcd_divisor))
if (mathomatic->n_tlhs > ARR_CNT(mathomatic->gcd_divisor))
return 0;
blt(gcd_divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
len_d = mathomatic->n_tlhs;
if (poly_div(mathomatic, larger, llen, gcd_divisor, len_d, &v) != 2) {
blt(mathomatic->gcd_divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->len_d = mathomatic->n_tlhs;
if (poly_div(mathomatic, larger, llen, mathomatic->gcd_divisor, mathomatic->len_d, &v) != 2) {
debug_string(mathomatic, 1, "Polynomial GCD found, but larger divide failed in poly_gcd().");
return 0;
}
}
if (len_d > mathomatic->n_tokens)
if (mathomatic->len_d > mathomatic->n_tokens)
return 0;
blt(mathomatic->trhs, gcd_divisor, len_d * sizeof(token_type));
mathomatic->n_trhs = len_d;
blt(mathomatic->trhs, mathomatic->gcd_divisor, mathomatic->len_d * sizeof(token_type));
mathomatic->n_trhs = mathomatic->len_d;
uf_simp(mathomatic, mathomatic->tlhs, &mathomatic->n_tlhs);
uf_simp(mathomatic, mathomatic->trhs, &mathomatic->n_trhs);
debug_string(mathomatic, 3, "poly_gcd() successful.");
@ -758,7 +758,7 @@ poly2_gcd(MathoMatic* mathomatic, token_type *larger, int llen, token_type *smal
debug_string(mathomatic, 3, "Entering poly2_gcd():");
side_debug(mathomatic, 3, larger, llen);
side_debug(mathomatic, 3, smaller, slen);
if (llen > mathomatic->n_tokens || slen > min(ARR_CNT(gcd_divisor), mathomatic->n_tokens))
if (llen > mathomatic->n_tokens || slen > min(ARR_CNT(mathomatic->gcd_divisor), mathomatic->n_tokens))
return 0;
blt(mathomatic->trhs, larger, llen * sizeof(token_type));
mathomatic->n_trhs = llen;
@ -781,34 +781,34 @@ poly2_gcd(MathoMatic* mathomatic, token_type *larger, int llen, token_type *smal
return 0;
}
#endif
if (mathomatic->n_tlhs > ARR_CNT(gcd_divisor))
if (mathomatic->n_tlhs > ARR_CNT(mathomatic->gcd_divisor))
return 0;
blt(gcd_divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
len_d = mathomatic->n_tlhs;
blt(mathomatic->gcd_divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->len_d = mathomatic->n_tlhs;
count = do_gcd(mathomatic, &v);
if (count <= 0)
return count;
if (count > 1) {
if (require_additive && level1_plus_count(mathomatic, gcd_divisor, len_d) == 0)
if (require_additive && level1_plus_count(mathomatic, mathomatic->gcd_divisor, mathomatic->len_d) == 0)
return 0;
if (poly_div(mathomatic, smaller, slen, gcd_divisor, len_d, &v) != 2) {
if (poly_div(mathomatic, smaller, slen, mathomatic->gcd_divisor, mathomatic->len_d, &v) != 2) {
debug_string(mathomatic, 1, "Polynomial GCD found, but smaller divide failed in poly2_gcd().");
return 0;
}
blt(mathomatic->trhs, gcd_divisor, len_d * sizeof(token_type));
mathomatic->n_trhs = len_d;
if (mathomatic->n_tlhs > ARR_CNT(gcd_divisor))
blt(mathomatic->trhs, mathomatic->gcd_divisor, mathomatic->len_d * sizeof(token_type));
mathomatic->n_trhs = mathomatic->len_d;
if (mathomatic->n_tlhs > ARR_CNT(mathomatic->gcd_divisor))
return 0;
blt(gcd_divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
len_d = mathomatic->n_tlhs;
blt(mathomatic->gcd_divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->len_d = mathomatic->n_tlhs;
blt(mathomatic->tlhs, mathomatic->trhs, mathomatic->n_trhs * sizeof(token_type));
mathomatic->n_tlhs = mathomatic->n_trhs;
if (poly_div(mathomatic, larger, llen, mathomatic->tlhs, mathomatic->n_tlhs, &v) != 2) {
debug_string(mathomatic, 1, "Polynomial GCD found, but larger divide failed in poly2_gcd().");
return 0;
}
blt(mathomatic->trhs, gcd_divisor, len_d * sizeof(token_type));
mathomatic->n_trhs = len_d;
blt(mathomatic->trhs, mathomatic->gcd_divisor, mathomatic->len_d * sizeof(token_type));
mathomatic->n_trhs = mathomatic->len_d;
} else {
mathomatic->n_trhs = 1;
mathomatic->trhs[0] = mathomatic->one_token;
@ -1460,21 +1460,21 @@ poly_div_sub(MathoMatic* mathomatic, token_type *d1, int len1, token_type *d2, i
return false;
/* Initialize the quotient. */
n_quotient = 1;
quotient[0] = mathomatic->zero_token;
mathomatic->n_quotient = 1;
mathomatic->quotient[0] = mathomatic->zero_token;
/* Store the divisor. */
if (mathomatic->n_tlhs > ARR_CNT(divisor))
if (mathomatic->n_tlhs > ARR_CNT(mathomatic->divisor))
return false;
blt(divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
n_divisor = mathomatic->n_tlhs;
sum_size = mathomatic->n_trhs + n_quotient;
blt(mathomatic->divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->n_divisor = mathomatic->n_tlhs;
sum_size = mathomatic->n_trhs + mathomatic->n_quotient;
/* Loop until polynomial division is finished. */
for (;;) {
if (t1 > 0 && mathomatic->trhs[t1-1].token.operatr == MINUS)
sign = MINUS;
else
sign = PLUS;
if (t2 > 0 && divisor[t2-1].token.operatr == MINUS) {
if (t2 > 0 && mathomatic->divisor[t2-1].token.operatr == MINUS) {
if (sign == MINUS)
sign = PLUS;
else
@ -1490,24 +1490,24 @@ poly_div_sub(MathoMatic* mathomatic, token_type *d1, int len1, token_type *d2, i
mathomatic->tlhs[mathomatic->n_tlhs].kind = OPERATOR;
mathomatic->tlhs[mathomatic->n_tlhs].token.operatr = DIVIDE;
mathomatic->n_tlhs++;
blt(&mathomatic->tlhs[mathomatic->n_tlhs], &divisor[t2], len_t2 * sizeof(token_type));
blt(&mathomatic->tlhs[mathomatic->n_tlhs], &mathomatic->divisor[t2], len_t2 * sizeof(token_type));
i = mathomatic->n_tlhs;
mathomatic->n_tlhs += len_t2;
for (; i < mathomatic->n_tlhs; i++)
mathomatic->tlhs[i].level++;
if (!simp_loop(mathomatic, mathomatic->tlhs, &mathomatic->n_tlhs))
return false;
if ((n_quotient + 1 + mathomatic->n_tlhs) > min(ARR_CNT(quotient), mathomatic->n_tokens))
if ((mathomatic->n_quotient + 1 + mathomatic->n_tlhs) > min(ARR_CNT(mathomatic->quotient), mathomatic->n_tokens))
return false;
for (i = 0; i < mathomatic->n_tlhs; i++)
mathomatic->tlhs[i].level++;
quotient[n_quotient].level = 1;
quotient[n_quotient].kind = OPERATOR;
quotient[n_quotient].token.operatr = sign;
n_quotient++;
blt(&quotient[n_quotient], mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
n_quotient += mathomatic->n_tlhs;
if ((mathomatic->n_trhs + mathomatic->n_tlhs + n_divisor + 2) > mathomatic->n_tokens)
mathomatic->quotient[mathomatic->n_quotient].level = 1;
mathomatic->quotient[mathomatic->n_quotient].kind = OPERATOR;
mathomatic->quotient[mathomatic->n_quotient].token.operatr = sign;
mathomatic->n_quotient++;
blt(&mathomatic->quotient[mathomatic->n_quotient], mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->n_quotient += mathomatic->n_tlhs;
if ((mathomatic->n_trhs + mathomatic->n_tlhs + mathomatic->n_divisor + 2) > mathomatic->n_tokens)
return false;
blt(&mathomatic->trhs[t1+1], &mathomatic->trhs[t1+len_t1], (mathomatic->n_trhs - (t1 + len_t1)) * sizeof(token_type));
mathomatic->n_trhs -= len_t1 - 1;
@ -1531,12 +1531,12 @@ poly_div_sub(MathoMatic* mathomatic, token_type *d1, int len1, token_type *d2, i
mathomatic->trhs[mathomatic->n_trhs].token.operatr = TIMES;
mathomatic->n_trhs++;
i = mathomatic->n_trhs;
blt(&mathomatic->trhs[mathomatic->n_trhs], divisor, t2 * sizeof(token_type));
blt(&mathomatic->trhs[mathomatic->n_trhs], mathomatic->divisor, t2 * sizeof(token_type));
mathomatic->n_trhs += t2;
mathomatic->trhs[mathomatic->n_trhs] = mathomatic->zero_token;
mathomatic->n_trhs++;
blt(&mathomatic->trhs[mathomatic->n_trhs], &divisor[t2+len_t2], (n_divisor - (t2 + len_t2)) * sizeof(token_type));
mathomatic->n_trhs += (n_divisor - (t2 + len_t2));
blt(&mathomatic->trhs[mathomatic->n_trhs], &mathomatic->divisor[t2+len_t2], (mathomatic->n_divisor - (t2 + len_t2)) * sizeof(token_type));
mathomatic->n_trhs += (mathomatic->n_divisor - (t2 + len_t2));
for (; i < mathomatic->n_trhs; i++)
mathomatic->trhs[i].level += 2;
side_debug(mathomatic, 3, mathomatic->trhs, mathomatic->n_trhs);
@ -1547,16 +1547,16 @@ poly_div_sub(MathoMatic* mathomatic, token_type *d1, int len1, token_type *d2, i
if (d < divisor_power) {
/* Success! Polynomial division ends here. */
debug_string(mathomatic, 3, "Successful polynomial division!");
blt(mathomatic->tlhs, quotient, n_quotient * sizeof(token_type));
mathomatic->n_tlhs = n_quotient;
blt(mathomatic->tlhs, mathomatic->quotient, mathomatic->n_quotient * sizeof(token_type));
mathomatic->n_tlhs = mathomatic->n_quotient;
debug_string(mathomatic, 3, "Quotient:");
side_debug(mathomatic, 3, mathomatic->tlhs, mathomatic->n_tlhs);
debug_string(mathomatic, 3, "Remainder:");
side_debug(mathomatic, 3, mathomatic->trhs, mathomatic->n_trhs);
if (REMAINDER_IS_ZERO())
return 2;
if ((mathomatic->n_trhs + n_quotient) >= (sum_size /* - (sum_size / 10) */)) {
if ((mathomatic->n_trhs + 1) > sum_size && mathomatic->n_trhs > n_divisor)
if ((mathomatic->n_trhs + mathomatic->n_quotient) >= (sum_size /* - (sum_size / 10) */)) {
if ((mathomatic->n_trhs + 1) > sum_size && mathomatic->n_trhs > mathomatic->n_divisor)
return -2;
else
return -1;
@ -1650,16 +1650,16 @@ smart_div(MathoMatic* mathomatic, token_type *d1, int len1, token_type *d2, int
if (len_t2 <= 0)
return false;
/* Initialize the quotient. */
n_quotient = 1;
quotient[0] = mathomatic->zero_token;
if (mathomatic->n_tlhs > ARR_CNT(divisor))
mathomatic->n_quotient = 1;
mathomatic->quotient[0] = mathomatic->zero_token;
if (mathomatic->n_tlhs > ARR_CNT(mathomatic->divisor))
return false;
blt(divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
n_divisor = mathomatic->n_tlhs;
blt(mathomatic->divisor, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->n_divisor = mathomatic->n_tlhs;
try_one:
trhs_size = mathomatic->n_trhs;
for (skip_count = 0, count = 0;;) {
sum_size = mathomatic->n_trhs + n_quotient;
sum_size = mathomatic->n_trhs + mathomatic->n_quotient;
for (term_count = 1, q_size = 0;; term_count++) {
if (!get_term(mathomatic->trhs, mathomatic->n_trhs, term_count, &t1, &len_t1))
break;
@ -1682,7 +1682,7 @@ try_one:
mathomatic->tlhs[mathomatic->n_tlhs].kind = OPERATOR;
mathomatic->tlhs[mathomatic->n_tlhs].token.operatr = DIVIDE;
mathomatic->n_tlhs++;
blt(&mathomatic->tlhs[mathomatic->n_tlhs], &divisor[t2], len_t2 * sizeof(token_type));
blt(&mathomatic->tlhs[mathomatic->n_tlhs], &mathomatic->divisor[t2], len_t2 * sizeof(token_type));
i = mathomatic->n_tlhs;
mathomatic->n_tlhs += len_t2;
for (; i < mathomatic->n_tlhs; i++)
@ -1701,20 +1701,20 @@ try_one:
if (dcount > 1) {
dcount = 1;
t2 = 0;
len_t2 = n_divisor;
len_t2 = mathomatic->n_divisor;
goto try_one; /* Try using the whole divisor as the divisor term. */
}
return false;
}
end_div:
if (dcount > 1) {
if (n_quotient + mathomatic->n_trhs >= trhs_size + 1) {
if (mathomatic->n_quotient + mathomatic->n_trhs >= trhs_size + 1) {
return false;
}
}
end_div2:
blt(mathomatic->tlhs, quotient, n_quotient * sizeof(token_type));
mathomatic->n_tlhs = n_quotient;
blt(mathomatic->tlhs, mathomatic->quotient, mathomatic->n_quotient * sizeof(token_type));
mathomatic->n_tlhs = mathomatic->n_quotient;
side_debug(mathomatic, 3, mathomatic->tlhs, mathomatic->n_tlhs);
side_debug(mathomatic, 3, mathomatic->trhs, mathomatic->n_trhs);
return true; /* Success! */
@ -1725,7 +1725,7 @@ end_div2:
sign = MINUS;
else
sign = PLUS;
if (t2 > 0 && divisor[t2-1].token.operatr == MINUS) {
if (t2 > 0 && mathomatic->divisor[t2-1].token.operatr == MINUS) {
if (sign == MINUS)
sign = PLUS;
else
@ -1741,26 +1741,26 @@ end_div2:
mathomatic->tlhs[mathomatic->n_tlhs].kind = OPERATOR;
mathomatic->tlhs[mathomatic->n_tlhs].token.operatr = DIVIDE;
mathomatic->n_tlhs++;
blt(&mathomatic->tlhs[mathomatic->n_tlhs], &divisor[t2], len_t2 * sizeof(token_type));
blt(&mathomatic->tlhs[mathomatic->n_tlhs], &mathomatic->divisor[t2], len_t2 * sizeof(token_type));
i = mathomatic->n_tlhs;
mathomatic->n_tlhs += len_t2;
for (; i < mathomatic->n_tlhs; i++)
mathomatic->tlhs[i].level++;
simp_loop(mathomatic, mathomatic->tlhs, &mathomatic->n_tlhs);
if ((n_quotient + 1 + mathomatic->n_tlhs) > min(ARR_CNT(quotient), mathomatic->n_tokens))
if ((mathomatic->n_quotient + 1 + mathomatic->n_tlhs) > min(ARR_CNT(mathomatic->quotient), mathomatic->n_tokens))
return false;
for (i = 0; i < mathomatic->n_tlhs; i++)
mathomatic->tlhs[i].level++;
old_n_quotient = n_quotient;
quotient[n_quotient].level = 1;
quotient[n_quotient].kind = OPERATOR;
quotient[n_quotient].token.operatr = sign;
n_quotient++;
qp = &quotient[n_quotient];
old_n_quotient = mathomatic->n_quotient;
mathomatic->quotient[mathomatic->n_quotient].level = 1;
mathomatic->quotient[mathomatic->n_quotient].kind = OPERATOR;
mathomatic->quotient[mathomatic->n_quotient].token.operatr = sign;
mathomatic->n_quotient++;
qp = &mathomatic->quotient[mathomatic->n_quotient];
q_size = mathomatic->n_tlhs;
blt(&quotient[n_quotient], mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
n_quotient += mathomatic->n_tlhs;
if ((mathomatic->n_trhs + q_size + n_divisor + 2) > mathomatic->n_tokens)
blt(&mathomatic->quotient[mathomatic->n_quotient], mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->n_quotient += mathomatic->n_tlhs;
if ((mathomatic->n_trhs + q_size + mathomatic->n_divisor + 2) > mathomatic->n_tokens)
return false;
blt(mathomatic->tlhs, mathomatic->trhs, mathomatic->n_trhs * sizeof(token_type));
mathomatic->n_tlhs = mathomatic->n_trhs;
@ -1786,12 +1786,12 @@ end_div2:
mathomatic->trhs[mathomatic->n_trhs].token.operatr = TIMES;
mathomatic->n_trhs++;
i = mathomatic->n_trhs;
blt(&mathomatic->trhs[mathomatic->n_trhs], divisor, t2 * sizeof(token_type));
blt(&mathomatic->trhs[mathomatic->n_trhs], mathomatic->divisor, t2 * sizeof(token_type));
mathomatic->n_trhs += t2;
mathomatic->trhs[mathomatic->n_trhs] = mathomatic->zero_token;
mathomatic->n_trhs++;
blt(&mathomatic->trhs[mathomatic->n_trhs], &divisor[t2+len_t2], (n_divisor - (t2 + len_t2)) * sizeof(token_type));
mathomatic->n_trhs += (n_divisor - (t2 + len_t2));
blt(&mathomatic->trhs[mathomatic->n_trhs], &mathomatic->divisor[t2+len_t2], (mathomatic->n_divisor - (t2 + len_t2)) * sizeof(token_type));
mathomatic->n_trhs += (mathomatic->n_divisor - (t2 + len_t2));
for (; i < mathomatic->n_trhs; i++)
mathomatic->trhs[i].level += 2;
side_debug(mathomatic, 3, mathomatic->trhs, mathomatic->n_trhs);
@ -1800,12 +1800,12 @@ end_div2:
if (REMAINDER_IS_ZERO())
goto end_div2;
if (dcount > 1) {
if ((mathomatic->n_trhs + n_quotient) >= sum_size) {
if ((mathomatic->n_trhs + mathomatic->n_quotient) >= sum_size) {
if (skip_count >= ARR_CNT(skip_terms)) {
if (count == 0) {
return false;
} else {
n_quotient = old_n_quotient;
mathomatic->n_quotient = old_n_quotient;
blt(mathomatic->trhs, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->n_trhs = mathomatic->n_tlhs;
goto end_div;
@ -1813,7 +1813,7 @@ end_div2:
}
skip_terms[skip_count] = term_pos;
skip_count++;
n_quotient = old_n_quotient;
mathomatic->n_quotient = old_n_quotient;
blt(mathomatic->trhs, mathomatic->tlhs, mathomatic->n_tlhs * sizeof(token_type));
mathomatic->n_trhs = mathomatic->n_tlhs;
debug_string(mathomatic, 3, "Skipping last operation.");